From 345fd14a39b683a81faea8130679281108de6a79 Mon Sep 17 00:00:00 2001
From: phibeck <sophie.beck@mat.ethz.ch>
Date: Wed, 4 Aug 2021 12:56:09 -0400
Subject: [PATCH] feat: optical prop with Wannier90 and WannierBerri

All existing transport features from SumkDFTTools are now integrated in sumk_dft_transport.py as functions.

    feat: new code = "wannier90"
    refactor: free functions instead of sum_k members

If code is chosen as wannier90:

    feat: compute transport function
    feat: compute OC in Wannier or Hamiltonian basis
    feat: compute intra- and interband contributions separately in OC
---
 python/triqs_dft_tools/sumk_dft_tools.py     |    175 +-
 python/triqs_dft_tools/sumk_dft_transport.py |    766 +
 test/python/CMakeLists.txt                   |      2 +-
 test/python/w90_optics/sro.chk               |    Bin 0 -> 3325297 bytes
 test/python/w90_optics/sro.eig               |  10368 +
 test/python/w90_optics/sro.inp               |      4 +
 test/python/w90_optics/sro.mmn               | 639362 ++++++++++++++++
 test/python/w90_optics/sro.wout              |   4460 +
 test/python/w90_optics/sro_hr.dat            |  17040 +
 test/python/w90_optics_Sr2RuO4.py            |     70 +
 10 files changed, 672232 insertions(+), 15 deletions(-)
 create mode 100644 python/triqs_dft_tools/sumk_dft_transport.py
 create mode 100644 test/python/w90_optics/sro.chk
 create mode 100644 test/python/w90_optics/sro.eig
 create mode 100644 test/python/w90_optics/sro.inp
 create mode 100644 test/python/w90_optics/sro.mmn
 create mode 100644 test/python/w90_optics/sro.wout
 create mode 100644 test/python/w90_optics/sro_hr.dat
 create mode 100644 test/python/w90_optics_Sr2RuO4.py

diff --git a/python/triqs_dft_tools/sumk_dft_tools.py b/python/triqs_dft_tools/sumk_dft_tools.py
index 121f9053..4ec73826 100644
--- a/python/triqs_dft_tools/sumk_dft_tools.py
+++ b/python/triqs_dft_tools/sumk_dft_tools.py
@@ -31,6 +31,8 @@ from .symmetry import *
 from .sumk_dft import SumkDFT
 from scipy.integrate import *
 from scipy.interpolate import *
+from scipy import constants as constants
+from itertools import product
 
 if not hasattr(numpy, 'full'):
     # polyfill full for older numpy:
@@ -1079,6 +1081,17 @@ class SumkDFTTools(SumkDFT):
         if(self.dft_code=="wien2k"):
           self.cell_vol = self.cellvolume(self.lattice_type, self.lattice_constants, self.lattice_angles)[1]
 
+    def read_transport_input_from_hdf_wannier90(self):
+        r"""
+        Reads the data for transport calculations from the hdf5 archive.
+        """
+        thingstoread = ['band_window_optics', 'nk_optics']
+        self.read_input_from_hdf(
+            subgrp=self.transp_data, things_to_read=thingstoread)
+        thingstoread = ['band_window', 'n_symmetries', 'rot_symmetries']
+        self.read_input_from_hdf(
+            subgrp=self.misc_data, things_to_read=thingstoread)
+
     def cellvolume(self, lattice_type, lattice_constants, latticeangle):
         r"""
         Determines the conventional und primitive unit cell volumes.
@@ -1117,7 +1130,7 @@ class SumkDFTTools(SumkDFT):
         return vol_c, vol_p
 
     # Uses .data of only GfReFreq objects.
-    def transport_distribution(self, beta, directions=['xx'], energy_window=None, Om_mesh=[0.0], with_Sigma=False, n_om=None, broadening=0.0):
+    def transport_distribution(self, beta, directions=['xx'], energy_window=None, Om_mesh=[0.0], with_Sigma=False, n_om=None, broadening=0.0, code='wien2k'):
         r"""
         Calculates the transport distribution
 
@@ -1148,23 +1161,145 @@ class SumkDFTTools(SumkDFT):
             with_Sigma = False.
         broadening : double, optional
             Lorentzian broadening. It is necessary to specify the boradening if with_Sigma = False, otherwise this parameter can be set to 0.0.
+        code : string
+            DFT code from which velocities are being read. Options: 'wien2k', 'wannier90'
         """
+        BOHRTOANG = constants.physical_constants['Bohr radius'][0]/constants.angstrom
+        HARTREETOEV = constants.physical_constants['Hartree energy'][0]/constants.eV
+        n_inequiv_spin_blocks = self.SP + 1 - self.SO
 
-        # Check if wien converter was called and read transport subgroup form
-        # hdf file
-        if mpi.is_master_node():
-            ar = HDFArchive(self.hdf_file, 'r')
-            if not (self.transp_data in ar):
-                raise IOError("transport_distribution: No %s subgroup in hdf file found! Call convert_transp_input first." % self.transp_data)
-            # check if outputs file was converted
-            if not ('n_symmetries' in ar['dft_misc_input']):
-                raise IOError("transport_distribution: n_symmetries missing. Check if case.outputs file is present and call convert_misc_input() or convert_dft_input().")
+        if code in ('wien2k'):
+            # Check if wien converter was called and read transport subgroup form
+            # hdf file
+            if mpi.is_master_node():
+                ar = HDFArchive(self.hdf_file, 'r')
+                if not (self.transp_data in ar):
+                    raise IOError("transport_distribution: No %s subgroup in hdf file found! Call convert_transp_input first." % self.transp_data)
+                # check if outputs file was converted
+                if not ('n_symmetries' in ar['dft_misc_input']):
+                    raise IOError("transport_distribution: n_symmetries missing. Check if case.outputs file is present and call convert_misc_input() or convert_dft_input().")
 
-        self.read_transport_input_from_hdf()
+            self.read_transport_input_from_hdf()
+            cell_volume = self.cellvolume(self.lattice_type, self.lattice_constants, self.lattice_angles)[1]
+            n_symmetries = self.n_symmetries
+
+        elif code in ('wannier90'):
+            # check if spin-unpolarized
+            assert n_inequiv_spin_blocks == 1, "Spin-polarized optical conductivity calculations not implemented with Wannier90"
+
+            # read in transport input
+            self.read_transport_input_from_hdf_wannier90()
+            # checks for right formatting of self.nk_optics
+            assert len(self.nk_optics) in [1,3], '"nk_optics" must be given as three integers or one float'
+            if len(self.nk_optics) == 1: assert np.array(list(self.nk_optics)).dtype in (int, float), '"nk_optics" single value must be float or integer'
+            if len(self.nk_optics) == 3: assert np.array(list(self.nk_optics)).dtype == int, '"nk_optics" mesh must be integers'
+            n_symmetries = 1
+
+            # calculate velocity
+            #wberri = wb.System_w90('/mnt/home/sbeck/Dropbox/ccqlin030/sro/I4_mmm_prim/wan_conv_12_v/sro', berry=True)
+            pathname = './'
+            seedname = 'sro'
+            fermi = 0.
+            if len(self.nk_optics) == 1:
+                interpolate_factor = self.nk_optics[0]
+                nk_x, nk_y, nk_z = list(map(lambda i: int(numpy.ceil(interpolate_factor * len(set(self.kpts[:,i])))), range(3)))
+            else:
+                nk_x, nk_y, nk_z = self.nk_optics
+                #nk_x, nk_y, nk_z = 10
+                #nk_x, nk_y, nk_z = 12
+                #nk_x, nk_y, nk_z = 34
+            n_orb = numpy.max([self.n_orbitals[ik][0] for ik in range(self.n_k)])
+            shift_gamma = [0.0,0.0,0.0]
+            #shift_gamma = [0.015,0.015,0.015]
+            things_to_modify = {'bz_weights': None, 'hopping': None, 'kpt_weights': None, 'kpts': None,
+                                'n_k': None, 'n_orbitals': None, 'proj_mat': None, 'band_window': None, 'band_window_optics': None}
+            things_to_store = dict.fromkeys(things_to_modify, None)
+
+            # initialize variables
+            n_kpts = nk_x * nk_y * nk_z
+            kpts = numpy.zeros((n_kpts, 3))
+            hopping = numpy.zeros((n_kpts, 1, n_orb, n_orb), dtype=complex)
+            proj_mat = numpy.zeros(numpy.shape(hopping[:,0,0,0]) + numpy.shape(self.proj_mat[0,:]), dtype=complex)
+            if mpi.is_master_node():
+                print(hopping.shape, self.proj_mat.shape, numpy.shape(hopping[:,0,0,0]) + numpy.shape(self.proj_mat[0,:]))
+            # simple modifications
+            things_to_modify['n_k'] = n_kpts
+            things_to_modify['n_orbitals'] = numpy.full((n_kpts, 1), n_orb)
+            for key in ['bz_weights', 'kpt_weights']:
+                things_to_modify[key] = numpy.full(n_kpts, 1/n_kpts)
+            n_inequiv_spin_blocks = self.SP + 1 - self.SO
+            for key in ['band_window', 'band_window_optics']:
+                things_to_modify[key] = [numpy.full((n_kpts, 2), self.band_window[isp][0]) for isp in range(n_inequiv_spin_blocks)]
+
+            velocities_k = None
+            cell_volume = None
+            kpts = None
+
+            if mpi.is_master_node():
+                # try wannierberri import
+                try:
+                    import wannierberri as wb
+                except ImportError:
+                    print('ImportError: WannierBerri needs to be installed to run test "Py_w90_optics_Sr2RuO4"')
+                    try:
+                        mpi.MPI.COMM_WORLD.Abort(1)
+                    except:
+                        sys.exit()
+                # initialize WannierBerri system
+                wberri = wb.System_w90(pathname + seedname, berry=True)
+                grid = wb.Grid(wberri, NKdiv=1, NKFFT=[nk_x, nk_y, nk_z])
+                dataK = Data_K(wberri, dK=shift_gamma, grid=grid)
+
+                # construct velocities from dataK
+                V_H_diag = numpy.zeros(numpy.shape(dataK.V_H), dtype=complex)
+                V_H_diag[:, range(V_H_diag.shape[1]), range(V_H_diag.shape[1]), :] = numpy.diagonal(dataK.V_H[:,:,:,:],axis1=1, axis2=2).transpose(0,2,1).copy()
+                velocities_k = ( V_H_diag - dataK.A_Hbar * 1j*( dataK.E_K[:,None,:,None] - dataK.E_K[:,:,None,None] ) ) / HARTREETOEV / BOHRTOANG
+                #velocities_k =  V_H_diag / HARTREETOEV / BOHRTOANG
+
+                # read in hoppings and proj_mat
+                hopping[:,0,range(hopping.shape[2]),range(hopping.shape[3])] = dataK.E_K
+                for isp in range(n_inequiv_spin_blocks):
+                    iorb = 0
+                    for icrsh in range(self.n_corr_shells):
+                        dim = self.corr_shells[icrsh]['dim']
+                        proj_mat[:,isp,icrsh,0:dim,:] = dataK.UU_K[:,iorb:iorb+dim,:]
+                        iorb += dim
+
+                # read in rest from dataK
+                cell_volume = dataK.cell_volume / BOHRTOANG ** 3
+                kpts = dataK.kpoints_all
+
+            # broadcast everything
+            velocities_k = mpi.bcast(velocities_k)
+            cell_volume = mpi.bcast(cell_volume)
+            kpts = mpi.bcast(kpts)
+            hopping = mpi.bcast(hopping)
+            proj_mat = mpi.bcast(proj_mat)
+
+            # upgrade sumk quantities for interpolation
+            things_to_modify['kpts'] = kpts
+            things_to_modify['hopping'] = hopping
+            things_to_modify['proj_mat'] = proj_mat
+            mpi.barrier()
+
+            if mpi.is_master_node():
+                print(self.n_k, nk_x, nk_y, nk_z)
+            for key in things_to_modify:
+                things_to_store[key] = getattr(self, key)
+                setattr(self, key, things_to_modify[key])
+                #if mpi.is_master_node():
+                    #print(key, things_to_store[key] )
+                    #print(getattr(self, key))
+            # write velocities to file
+            if mpi.is_master_node():
+                ar = HDFArchive(self.hdf_file, 'a')
+                ar['dft_transp_input']['velocities_k'] = velocities_k
 
         if mpi.is_master_node():
             # k-dependent-projections.
-            assert self.k_dep_projection == 1, "transport_distribution: k dependent projection is not implemented!"
+            # to be checked. But this should be obsolete atm, works for both cases
+            # k_dep_projection is nowhere used
+            # assert sum_k.k_dep_projection == 0, "transport_distribution: k dependent projection is not implemented!"
             # positive Om_mesh
             assert all(
                 Om >= 0.0 for Om in Om_mesh), "transport_distribution: Om_mesh should not contain negative values!"
@@ -1184,7 +1319,6 @@ class SumkDFTTools(SumkDFT):
                 "####################################################################\n")
 
         # up and down are equivalent if SP = 0
-        n_inequiv_spin_blocks = self.SP + 1 - self.SO
         self.directions = directions
         dir_to_int = {'x': 0, 'y': 1, 'z': 2}
 
@@ -1249,6 +1383,8 @@ class SumkDFTTools(SumkDFT):
 
         self.Gamma_w = {direction: numpy.zeros(
             (len(self.Om_mesh), n_om), dtype=float) for direction in self.directions}
+        max_orb = numpy.max([self.n_orbitals[ik][0] for ik in range(self.n_k)])
+        #Akw_write = numpy.zeros((self.n_k, max_orb, max_orb, n_om), dtype=numpy.complex_)
 
         # Sum over all k-points
         ikarray = numpy.array(list(range(self.n_k)))
@@ -1267,6 +1403,7 @@ class SumkDFTTools(SumkDFT):
                 for iw in range(n_om):
                     A_kw[isp][:, :, iw] = -1.0 / (2.0 * numpy.pi * 1j) * (
                         A_kw[isp][:, :, iw] - numpy.conjugate(numpy.transpose(A_kw[isp][:, :, iw])))
+                #Akw_write[ik] = A_kw[isp].copy() * self.bz_weights[ik]
 
                 b_min = max(self.band_window[isp][
                             ik, 0], self.band_window_optics[isp][ik, 0])
@@ -1280,7 +1417,10 @@ class SumkDFTTools(SumkDFT):
                 # loop over all symmetries
                 for R in self.rot_symmetries:
                     # get transformed velocity under symmetry R
-                    vel_R = copy.deepcopy(self.velocities_k[isp][ik])
+                    if code in ('wien2k'):
+                        vel_R = copy.deepcopy(self.velocities_k[isp][ik])
+                    elif code in ('wannier90'):
+                        vel_R = copy.deepcopy(velocities_k[ik])
                     for nu1 in range(self.band_window_optics[isp][ik, 1] - self.band_window_optics[isp][ik, 0] + 1):
                         for nu2 in range(self.band_window_optics[isp][ik, 1] - self.band_window_optics[isp][ik, 0] + 1):
                             vel_R[nu1][nu2][:] = numpy.dot(
@@ -1298,6 +1438,13 @@ class SumkDFTTools(SumkDFT):
                                                                                                   A_kw[isp][A_i, A_i, int(iw + iOm_mesh[iq])]), vel_R[v_i, v_i, dir_to_int[direction[1]]]),
                                                                               A_kw[isp][A_i, A_i, iw]).trace().real * self.bz_weights[ik])
 
+        #Akw_write = mpi.all_reduce(mpi.world, Akw_write, lambda x, y: x + y)
+        #mpi.barrier()
+        #if mpi.is_master_node():
+        #    ar = HDFArchive(self.hdf_file, 'a')
+        #    ar.create_group('Akw')
+        #    ar['Akw'] = numpy.sum(numpy.trace(Akw_write, axis1=1, axis2=2), axis=0)
+
         for direction in self.directions:
               self.Gamma_w[direction] = (mpi.all_reduce(mpi.world, self.Gamma_w[direction], lambda x, y: x + y) / self.cell_vol / self.n_symmetries)
 
diff --git a/python/triqs_dft_tools/sumk_dft_transport.py b/python/triqs_dft_tools/sumk_dft_transport.py
new file mode 100644
index 00000000..d5f718fa
--- /dev/null
+++ b/python/triqs_dft_tools/sumk_dft_transport.py
@@ -0,0 +1,766 @@
+##########################################################################
+
+#
+# TRIQS: a Toolbox for Research in Interacting Quantum Systems
+#
+# Copyright (C) 2011 by M. Aichhorn, L. Pourovskii, V. Vildosola
+#
+# TRIQS is free software: you can redistribute it and/or modify it under the
+# terms of the GNU General Public License as published by the Free Software
+# Foundation, either version 3 of the License, or (at your option) any later
+# version.
+#
+# TRIQS is distributed in the hope that it will be useful, but WITHOUT ANY
+# WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
+# FOR A PARTICULAR PURPOSE. See the GNU General Public License for more
+# details.
+#
+# You should have received a copy of the GNU General Public License along with
+# TRIQS. If not, see <http://www.gnu.org/licenses/>.
+#
+##########################################################################
+import sys
+import numpy
+from triqs.gf import *
+import triqs.utility.mpi as mpi
+from .symmetry import *
+from .sumk_dft import SumkDFT
+import scipy.constants as cst
+import os.path
+
+__all__ = ['transport_distribution', 'conductivity_and_seebeck', 'write_output_to_hdf',
+           'init_spectroscopy', 'transport_function']
+
+# ----------------- helper functions -----------------------
+
+def read_transport_input_from_hdf(sum_k):
+    r"""
+    Reads the data for transport calculations from the hdf5 archive.
+
+    Parameters
+    ----------
+    sum_k : sum_k object
+            triqs SumkDFT object
+
+    Returns
+    -------
+    sum_k : sum_k object
+            triqs SumkDFT object
+    """
+    thingstoread = ['band_window_optics', 'velocities_k']
+    sum_k.read_input_from_hdf(
+        subgrp=sum_k.transp_data, things_to_read=thingstoread)
+    thingstoread = ['band_window', 'lattice_angles', 'lattice_constants',
+                    'lattice_type', 'n_symmetries', 'rot_symmetries']
+    sum_k.read_input_from_hdf(subgrp=sum_k.misc_data, things_to_read=thingstoread)
+
+    return sum_k
+
+def read_transport_input_from_hdf_wannier90(sum_k):
+    r"""
+    Reads the data for transport calculations from the hdf5 archive.
+
+    Parameters
+    ----------
+    sum_k : sum_k object
+            triqs SumkDFT object
+
+    Returns
+    -------
+    sum_k : sum_k object
+            triqs SumkDFT object
+    """
+    thingstoread = ['band_window_optics']
+    sum_k.read_input_from_hdf(
+        subgrp=sum_k.transp_data, things_to_read=thingstoread)
+    thingstoread = ['band_window', 'n_symmetries', 'rot_symmetries']
+    sum_k.read_input_from_hdf(subgrp=sum_k.misc_data, things_to_read=thingstoread)
+
+    return sum_k
+
+def write_output_to_hdf(sum_k, things_to_save, subgrp='user_data'):
+    r"""
+    Saves data from a list into the HDF file. Prints a warning if a requested data is not found in SumkDFT object.
+
+    Parameters
+    ----------
+    hdf_file : hdf5 archive
+               hd5 file
+    things_to_save : list of strings
+                     List of datasets to be saved into the hdf5 file.
+    subgrp : string, optional
+             Name of hdf5 file subgroup in which the data are to be stored.
+    """
+
+    if not (mpi.is_master_node()):
+        return  # do nothing on nodes
+    with HDFArchive(sum_k.hdf_file, 'a') as ar:
+        if not subgrp in ar: ar.create_group(subgrp)
+        for it, val in things_to_save.items():
+            if it in [ "gf_struct_sumk", "gf_struct_solver",
+                    "solver_to_sumk", "sumk_to_solver", "solver_to_sumk_block"]:
+                warn("It is not recommended to save '{}' individually. Save 'block_structure' instead.".format(it))
+            ar[subgrp][it] = val
+
+def cellvolume(lattice_type, lattice_constants, latticeangle):
+    r"""
+    Determines the conventional und primitive unit cell volumes.
+
+    Parameters
+    ----------
+    lattice_type : string
+        Lattice type according to the Wien2k convention (P, F, B, R, H, CXY, CYZ, CXZ).
+    lattice_constants : list of double
+        Lattice constants (a, b, c).
+    lattice angles : list of double
+        Lattice angles (:math:`\alpha, \beta, \gamma`).
+
+    Returns
+    -------
+    vol_c : double
+        Conventional unit cell volume.
+    vol_p : double
+        Primitive unit cell volume.
+    """
+
+    a = lattice_constants[0]
+    b = lattice_constants[1]
+    c = lattice_constants[2]
+    c_al = numpy.cos(latticeangle[0])
+    c_be = numpy.cos(latticeangle[1])
+    c_ga = numpy.cos(latticeangle[2])
+    vol_c = a * b * c * \
+        numpy.sqrt(1 + 2 * c_al * c_be * c_ga -
+                   c_al ** 2 - c_be ** 2 - c_ga ** 2)
+
+    det = {"P": 1, "F": 4, "B": 2, "R": 3,
+           "H": 1, "CXY": 2, "CYZ": 2, "CXZ": 2}
+    vol_p = vol_c / det[lattice_type]
+
+    return vol_c, vol_p
+
+def fermi_dis(w, beta, der=0):
+    r"""
+    Fermi distribution.
+
+    .. math::
+       f(x) = 1/(e^x+1).
+
+    Parameters
+    ----------
+    w : double
+       frequency
+    beta : double
+       inverse temperature
+    der : integer
+       order of derivative
+
+    Returns
+    -------
+    f : double
+    """
+    exponent = numpy.float128(w * beta)
+    fermi = 1.0 / (numpy.exp(exponent) + 1)
+    if der == 0:
+        return fermi
+    elif der == 1:
+        return - beta * fermi ** 2 * numpy.exp(exponent)
+    else:
+        raise('higher order of derivative than 1 not implemented')
+
+def recompute_w90_input_on_different_mesh(sum_k, seedname, nk_optics, pathname='./', calc_velocity=False, calc_inverse_mass=False):
+    r"""
+    Recomputes dft_input objects on a finer mesh using WannierBerri and Wannier90 input.
+
+
+    Parameters
+    ----------
+    sum_k : sum_k object
+            triqs SumkDFT object
+    seedname: string
+              Wannier90 seedname
+    nk_optics: single integer/float or three integers
+               if single integer given, mesh is [nk_optics, nk_optics, nk_optics]
+               elif single float given, mesh is ceiling of *sum_k.kpts * nk_optics
+               elif three integers given, mesh is nk_optics
+    pathname : string, optional, default='./'
+               location of Wannier90 data
+    calc_velocity : boolean, optional, default=False
+                    whether the velocity (first derivative of H(k)) is computed
+    calc_inverse_mass : boolean, optional, default=False
+                        whether the inverse effective mass (second derivative of H(k)) is computed
+
+    Returns
+    -------
+    sum_k : sum_k object
+            triqs SumkDFT object
+    things_to_store : dictionary
+                      dictionary of datasets to be temporarily overwritten
+    """
+
+    BOHRTOANG = cst.physical_constants['Bohr radius'][0]/cst.angstrom
+    HARTREETOEV = cst.physical_constants['Hartree energy'][0]/cst.eV
+    n_inequiv_spin_blocks = sum_k.SP + 1 - sum_k.SO
+
+    # set-up k mesh depending on input shape
+    # read in transport input and some checks
+    read_transport_input_from_hdf_wannier90(sum_k)
+
+    # first check for right formatting of sum_k.nk_optics
+    assert len(nk_optics) in [1,3], '"nk_optics" must be given as three integers or one float'
+    if len(nk_optics) == 1: assert numpy.array(list(nk_optics)).dtype in (int, float), '"nk_optics" single value must be float or integer'
+    if len(nk_optics) == 3: assert numpy.array(list(nk_optics)).dtype == int, '"nk_optics" mesh must be integers'
+    if len(nk_optics) == 1:
+        interpolate_factor = nk_optics[0]
+        nk_x, nk_y, nk_z = list(map(lambda i: int(numpy.ceil(interpolate_factor * len(set(sum_k.kpts[:,i])))), range(3)))
+    else:
+        nk_x, nk_y, nk_z = nk_optics
+
+    n_orb = numpy.max([sum_k.n_orbitals[ik][0] for ik in range(sum_k.n_k)])
+
+    # temporarily recompute the following quantities on a different mesh
+    things_to_modify = {'bz_weights': None, 'hopping': None, 'kpt_weights': None, 'kpts': None,
+                        'n_k': None, 'n_orbitals': None, 'proj_mat': None, 'band_window': None, 'band_window_optics': None}
+    things_to_store = dict.fromkeys(things_to_modify, None)
+
+    # initialize variables
+    n_kpts = nk_x * nk_y * nk_z
+    kpts = numpy.zeros((n_kpts, 3))
+    hopping = numpy.zeros((n_kpts, 1, n_orb, n_orb), dtype=complex)
+    proj_mat = numpy.zeros(numpy.shape(hopping[:,0,0,0]) + numpy.shape(sum_k.proj_mat[0,:]), dtype=complex)
+    cell_volume = kpts = None
+    if calc_velocity: velocities_k = None
+    if calc_inverse_mass: inverse_mass = None
+
+    if mpi.is_master_node():
+        # try wannierberri import
+        try:
+            import wannierberri as wb
+        except ImportError:
+            print('ImportError: WannierBerri needs to be installed to run test "Py_w90_optics_Sr2RuO4"')
+            try:
+                mpi.MPI.COMM_WORLD.Abort(1)
+            except:
+                sys.exit()
+        # initialize WannierBerri system
+        shift_gamma = numpy.array([0.0,0.0,0.0])
+        #wberri = wb.System_w90(pathname + seedname, berry=True, fft='numpy')
+        # WannierBerri uses python multiprocessing which might conflict with mpi.
+        # if there's a segfault, uncomment the following line
+        wberri = wb.System_w90(pathname + seedname, berry=True, fft='numpy', npar=16)
+        grid = wb.Grid(wberri, NKdiv=1, NKFFT=[nk_x, nk_y, nk_z])
+        dataK = wb.data_K.Data_K(wberri, dK=shift_gamma, grid=grid, fftlib='numpy')
+
+        # read in hoppings and proj_mat
+        hopping[:,0,range(hopping.shape[2]),range(hopping.shape[3])] = dataK.E_K
+        for isp in range(n_inequiv_spin_blocks):
+            iorb = 0
+            for icrsh in range(sum_k.n_corr_shells):
+                dim = sum_k.corr_shells[icrsh]['dim']
+                proj_mat[:,isp,icrsh,0:dim,:] = dataK.UU_K[:,iorb:iorb+dim,:]
+                iorb += dim
+
+        if calc_velocity:
+            # construct velocities from dataK
+            V_H_diag = numpy.zeros(numpy.shape(dataK.Xbar('Ham', 1)), dtype=complex)
+            V_H_diag[:, range(V_H_diag.shape[1]), range(V_H_diag.shape[1]), :] = numpy.einsum('knna -> kna', dataK.Xbar('Ham', 1))
+            velocities_k = ( V_H_diag - dataK.Xbar('AA') * 1j*( dataK.E_K[:,None,:,None] - dataK.E_K[:,:,None,None] ) ) / HARTREETOEV / BOHRTOANG
+
+        if calc_inverse_mass:
+            V_dot_D = numpy.einsum('kmnab, knoab -> kmoab', dataK.Xbar('Ham', 1)[:,:,:,:,None], dataK.D_H[:,:,:,None,:])
+            V_dot_D_dagger = V_dot_D.conj().transpose(0,2,1,3,4)
+            V_curly = numpy.einsum('knnab -> knab', V_dot_D + V_dot_D_dagger)
+            del2E_H_diag = numpy.einsum('knnab->knab', dataK.Xbar('Ham', 2)).real
+            inverse_mass = del2E_H_diag + V_curly
+
+        # read in rest from dataK
+        cell_volume = dataK.cell_volume / BOHRTOANG ** 3
+        kpts = dataK.kpoints_all
+
+    # broadcast everything
+    cell_volume = mpi.bcast(cell_volume)
+    kpts = mpi.bcast(kpts)
+    hopping = mpi.bcast(hopping)
+    proj_mat = mpi.bcast(proj_mat)
+    if calc_velocity: velocities_k = mpi.bcast(velocities_k)
+    if calc_inverse_mass: inverse_mass = mpi.bcast(inverse_mass)
+
+    # write interpolated sumk quantities into "things_to_modify"
+    things_to_modify['n_k'] = n_kpts
+    things_to_modify['n_orbitals'] = numpy.full((n_kpts, 1), n_orb)
+    for key in ['bz_weights', 'kpt_weights']:
+        things_to_modify[key] = numpy.full(n_kpts, 1/n_kpts)
+    n_inequiv_spin_blocks = sum_k.SP + 1 - sum_k.SO
+    for key in ['band_window', 'band_window_optics']:
+        things_to_modify[key] = [numpy.full((n_kpts, 2), sum_k.band_window[isp][0]) for isp in range(n_inequiv_spin_blocks)]
+    things_to_modify['kpts'] = kpts
+    things_to_modify['hopping'] = hopping
+    things_to_modify['proj_mat'] = proj_mat
+    if calc_velocity:
+        sum_k.velocities_k = None
+        things_to_modify['velocities_k'] = velocities_k
+    if calc_inverse_mass:
+        sum_k.inverse_mass = None
+        things_to_modify['inverse_mass'] = inverse_mass
+
+    # now save previous sum_k instances into "things_to_store" and overwrite
+    # TODO: decide whether this should be undone after the run
+    for key in things_to_modify:
+        things_to_store[key] = getattr(sum_k, key)
+        setattr(sum_k, key, things_to_modify[key])
+
+    # write velocities to file
+    if calc_velocity:
+        if mpi.is_master_node():
+            ar = HDFArchive(sum_k.hdf_file, 'a')
+            ar['dft_transp_input']['velocities_k'] = velocities_k
+    if calc_inverse_mass:
+        if mpi.is_master_node():
+            ar = HDFArchive(sum_k.hdf_file, 'a')
+            ar['dft_transp_input']['inverse_mass'] = inverse_mass
+
+    return sum_k, cell_volume, things_to_store
+
+# ----------------- transport -----------------------
+
+def init_spectroscopy(sum_k, code='wien2k', w90_params={}):
+    r"""
+    Reads all necessary quantities for transport calculations from transport subgroup of the hdf5 archive.
+    Performs checks on input. Uses interpolation if code=wannier90.
+
+    Parameters
+    ----------
+    sum_k : sum_k object
+            triqs SumkDFT object
+    code : string
+        DFT code from which velocities are being read. Options: 'wien2k', 'wannier90'
+    w90_params : dictionary, optional
+        additional keywords necessary in case code == 'wannier90'
+
+    Returns
+    -------
+    sum_k : sum_k object
+            triqs SumkDFT object, interpolated
+    cell_volume : double
+            primitive unit cell volume
+    """
+
+    n_inequiv_spin_blocks = sum_k.SP + 1 - sum_k.SO
+    # up and down are equivalent if SP = 0
+
+    # ----------------- set-up input from DFT -----------------------
+    if code in ('wien2k'):
+        # Check if wien converter was called and read transport subgroup form
+        # hdf file
+        if mpi.is_master_node():
+            ar = HDFArchive(sum_k.hdf_file, 'r')
+            if not (sum_k.transp_data in ar):
+                raise IOError("transport_distribution: No %s subgroup in hdf file found! Call convert_transp_input first." % sum_k.transp_data)
+            # check if outputs file was converted
+            if not ('n_symmetries' in ar['dft_misc_input']):
+                raise IOError("transport_distribution: n_symmetries missing. Check if case.outputs file is present and call convert_misc_input() or convert_dft_input().")
+
+        sum_k = read_transport_input_from_hdf(sum_k)
+        _, cell_volume = cellvolume(sum_k.lattice_type, sum_k.lattice_constants, sum_k.lattice_angles)
+
+    elif code in ('wannier90'):
+        required_entries = ['seedname', 'nk_optics']
+        assert all(entry in w90_params for entry in required_entries), 'Please provide additional keywords "seedname" and "nk_optics" for "code = "wannier90""'
+        # check if spin-unpolarized
+        assert n_inequiv_spin_blocks == 1, "Spin-polarized optical conductivity calculations not implemented with Wannier90"
+
+        # check some of the input
+        pathname = w90_params['pathname'] if 'pathname' in w90_params else './'
+        assert all(isinstance(name, str) for name in ['seedname', 'pathname']), f'Check pathname {w90_params["pathname"]} and seedname {w90_params["seedname"]}'
+        for file_ending in ['.wout', '_hr.dat', '.chk', '.mmn', '.eig']:
+            filename = [pathname, w90_params['seedname'], file_ending]
+            assert os.path.isfile(''.join(filename)), f'Filename {"".join(filename)} does not exist!'
+        calc_velocity = w90_params['calc_velocity'] if 'calc_velocity' in w90_params else True
+        calc_inverse_mass = w90_params['calc_inverse_mass'] if 'calc_inverse_mass' in w90_params else False
+        assert all(isinstance(name, bool) for name in [calc_velocity, calc_inverse_mass]), f'Parameter {calc_velocity} or {calc_inverse_mass} not bool!'
+
+        # recompute sum_k instances on denser grid
+        sum_k, cell_volume, _ = recompute_w90_input_on_different_mesh(sum_k, w90_params['seedname'], nk_optics=w90_params['nk_optics'], pathname=pathname,
+                                                                      calc_velocity=calc_velocity, calc_inverse_mass=calc_inverse_mass)
+
+    # k-dependent-projections.
+    # to be checked. But this should be obsolete atm, works for both cases
+    # k_dep_projection is nowhere used
+    # assert sum_k.k_dep_projection == 0, "transport_distribution: k dependent projection is not implemented!"
+
+    return sum_k, cell_volume
+
+# Uses .data of only GfReFreq objects.
+def transport_distribution(sum_k, beta, cell_volume, directions=['xx'], energy_window=None, Om_mesh=[0.0], with_Sigma=False, n_om=None, broadening=0.0, code='wien2k'):
+    r"""
+    Calculates the transport distribution
+
+    .. math::
+       \Gamma_{\alpha\beta}\left(\omega+\Omega/2, \omega-\Omega/2\right) = \frac{1}{V} \sum_k Tr\left(v_{k,\alpha}A_{k}(\omega+\Omega/2)v_{k,\beta}A_{k}\left(\omega-\Omega/2\right)\right)
+
+    in the direction :math:`\alpha\beta`. The velocities :math:`v_{k}` are read from the transport subgroup of the hdf5 archive.
+
+    Parameters
+    ----------
+    sum_k : sum_k object
+            triqs SumkDFT object
+    beta : double
+        Inverse temperature :math:`\beta`.
+    cell_volume : double
+            primitive unit cell volume
+    directions : list of string, optional
+        :math:`\alpha\beta` e.g.: ['xx','yy','zz','xy','xz','yz'].
+    energy_window : list of double, optional
+        Specifies the upper and lower limit of the frequency integration for :math:`\Omega=0.0`. The window is automatically enlarged by the largest :math:`\Omega` value,
+        hence the integration is performed in the interval [energy_window[0]-max(Om_mesh), energy_window[1]+max(Om_mesh)].
+    Om_mesh : list of double, optional
+        :math:`\Omega` frequency mesh of the optical conductivity. For the conductivity and the Seebeck coefficient :math:`\Omega=0.0` has to be
+        part of the mesh. In the current version Om_mesh is repined to the mesh provided by the self-energy! The actual mesh is printed on the screen and given as output.
+    with_Sigma : boolean, optional
+        Determines whether the calculation is performed with or without self energy. If this parameter is set to False the self energy is set to zero (i.e. the DFT band
+        structure :math:`A(k,\omega)` is used). Note: For with_Sigma=False it is necessary to specify the parameters energy_window, n_om and broadening.
+    n_om : integer, optional
+        Number of equidistant frequency points in the interval [energy_window[0]-max(Om_mesh), energy_window[1]+max(Om_mesh)]. This parameters is only used if
+        with_Sigma = False.
+    broadening : double, optional
+        Lorentzian broadening. It is necessary to specify the boradening if with_Sigma = False, otherwise this parameter can be set to 0.0.
+    code : string
+        DFT code from which velocities are being read. Options: 'wien2k', 'wannier90'
+
+    Returns
+    -------
+    Gamma_w : dictionary of double matrices
+              transport distribution function in each direction, frequency given by Om_mesh_out and omega
+    omega : list of double
+            omega vector
+    Om_mesh_out : list of double
+                  frequency mesh of the optical conductivity recomputed on the mesh provided by the self energy
+    """
+
+    n_inequiv_spin_blocks = sum_k.SP + 1 - sum_k.SO
+    # up and down are equivalent if SP = 0
+
+    # positive om_mesh
+    assert all(Om >= 0.0 for Om in Om_mesh), "transport_distribution: Om_mesh should not contain negative values!"
+    # Check if energy_window is sufficiently large and correct
+    if (energy_window[0] >= energy_window[1] or energy_window[0] >= 0 or energy_window[1] <= 0):
+        assert 0, "transport_distribution: energy_window wrong!"
+
+    if (abs(fermi_dis(energy_window[0], beta) * fermi_dis(-energy_window[0], beta)) > 1e-5
+            or abs(fermi_dis(energy_window[1], beta) * fermi_dis(-energy_window[1], beta)) > 1e-5):
+        mpi.report(
+            "\n####################################################################")
+        mpi.report(
+            "transport_distribution: WARNING - energy window might be too narrow!")
+        mpi.report(
+            "####################################################################\n")
+
+    # ----------------- calculate A(k,w) -----------------------
+
+    # Define mesh for Green's function and in the specified energy window
+    if (with_Sigma == True):
+        omega = numpy.array([round(x.real, 12)
+                                  for x in sum_k.Sigma_imp[0].mesh])
+        mesh = None
+        mu = sum_k.chemical_potential
+        n_om = len(omega)
+        mpi.report("Using omega mesh provided by Sigma!")
+
+        if energy_window:
+            # Find according window in Sigma mesh
+            ioffset = numpy.sum(
+                omega < energy_window[0] - max(Om_mesh))
+            omega = omega[numpy.logical_and(omega >= energy_window[0] - max(Om_mesh), omega <= energy_window[1] + max(Om_mesh))]
+            n_om = len(omega)
+
+            # Truncate Sigma to given omega window
+            # In the future there should be an option in gf to manipulate the mesh (e.g. truncate) directly.
+            # For now we stick with this:
+            for icrsh in range(sum_k.n_corr_shells):
+                Sigma_save = sum_k.Sigma_imp[icrsh].copy()
+                spn = sum_k.spin_block_names[sum_k.corr_shells[icrsh]['SO']]
+                glist = lambda: [GfReFreq(target_shape=(block_dim, block_dim), window=(omega[
+                                          0], omega[-1]), n_points=n_om) for block, block_dim in sum_k.gf_struct_sumk[icrsh]]
+                sum_k.Sigma_imp[icrsh] = BlockGf(
+                    name_list=spn, block_list=glist(), make_copies=False)
+                for i, g in sum_k.Sigma_imp[icrsh]:
+                    for iL in g.indices[0]:
+                        for iR in g.indices[0]:
+                            for iom in range(n_om):
+                                g.data[iom, int(iL), int(iR)] = Sigma_save[
+                                    i].data[ioffset + iom, int(iL), int(iR)]
+    else:
+        assert n_om is not None, "transport_distribution: Number of omega points (n_om) needed to calculate transport distribution!"
+        assert energy_window is not None, "transport_distribution: Energy window needed to calculate transport distribution!"
+        assert broadening != 0.0 and broadening is not None, "transport_distribution: Broadening necessary to calculate transport distribution!"
+        omega = numpy.linspace(
+            energy_window[0] - max(Om_mesh), energy_window[1] + max(Om_mesh), n_om)
+        mesh = [energy_window[0] -
+                max(Om_mesh), energy_window[1] + max(Om_mesh), n_om]
+        mu = 0.0
+
+    dir_to_int = {'x': 0, 'y': 1, 'z': 2}
+
+    # Define mesh for optic conductivity
+    d_omega = round(numpy.abs(omega[0] - omega[1]), 12)
+    iOm_mesh = numpy.array([round((Om / d_omega), 0) for Om in Om_mesh])
+    temp_Om_mesh = iOm_mesh * d_omega
+
+    if mpi.is_master_node():
+        print("Chemical potential: ", mu)
+        print("Using n_om = %s points in the energy_window [%s,%s]" % (n_om, omega[0], omega[-1]), end=' ')
+        print("where the omega vector is:")
+        print(omega)
+        print("Calculation requested for Omega mesh:   ", numpy.array(Om_mesh))
+        print("Omega mesh automatically repined to:  ", temp_Om_mesh)
+
+    Gamma_w = {direction: numpy.zeros((len(temp_Om_mesh), n_om), dtype=numpy.float_) for direction in directions}
+
+    # Sum over all k-points
+    ikarray = numpy.array(list(range(sum_k.n_k)))
+    for ik in mpi.slice_array(ikarray):
+        # Calculate G_w  for ik and initialize A_kw
+        G_w = sum_k.lattice_gf(ik, mu, broadening=broadening, mesh=mesh, with_Sigma=with_Sigma)
+        A_kw = [numpy.zeros((sum_k.n_orbitals[ik][isp], sum_k.n_orbitals[ik][isp], n_om), dtype=numpy.complex_)
+                for isp in range(n_inequiv_spin_blocks)]
+
+        for isp in range(n_inequiv_spin_blocks):
+            # copy data from G_w (swapaxes is used to have omega in the 3rd
+            # dimension)
+            A_kw[isp] = copy.deepcopy(G_w[sum_k.spin_block_names[sum_k.SO][
+                                      isp]].data.swapaxes(0, 1).swapaxes(1, 2))
+            # calculate A(k,w) for each frequency
+            for iw in range(n_om):
+                A_kw[isp][:, :, iw] = -1.0 / (2.0 * numpy.pi * 1j) * (
+                    A_kw[isp][:, :, iw] - numpy.conjugate(numpy.transpose(A_kw[isp][:, :, iw])))
+            #Akw_write[ik] = A_kw[isp].copy() * sum_k.bz_weights[ik]
+
+            b_min = max(sum_k.band_window[isp][
+                        ik, 0], sum_k.band_window_optics[isp][ik, 0])
+            b_max = min(sum_k.band_window[isp][
+                        ik, 1], sum_k.band_window_optics[isp][ik, 1])
+            A_i = slice(
+                b_min - sum_k.band_window[isp][ik, 0], b_max - sum_k.band_window[isp][ik, 0] + 1)
+            v_i = slice(b_min - sum_k.band_window_optics[isp][
+                        ik, 0], b_max - sum_k.band_window_optics[isp][ik, 0] + 1)
+
+            # loop over all symmetries
+            for R in sum_k.rot_symmetries:
+                # get transformed velocity under symmetry R
+                if code in ('wien2k'):
+                    vel_R = copy.deepcopy(sum_k.velocities_k[isp][ik])
+                elif code in ('wannier90'):
+                    vel_R = copy.deepcopy(sum_k.velocities_k[ik])
+                for nu1 in range(sum_k.band_window_optics[isp][ik, 1] - sum_k.band_window_optics[isp][ik, 0] + 1):
+                    for nu2 in range(sum_k.band_window_optics[isp][ik, 1] - sum_k.band_window_optics[isp][ik, 0] + 1):
+                        vel_R[nu1][nu2][:] = numpy.dot(
+                            R, vel_R[nu1][nu2][:])
+
+                # calculate Gamma_w for each direction from the velocities
+                # vel_R and the spectral function A_kw
+                for direction in directions:
+                    for iw in range(n_om):
+                        for iq in range(len(temp_Om_mesh)):
+                            if(iw + iOm_mesh[iq] >= n_om or omega[iw] < -temp_Om_mesh[iq] + energy_window[0] or omega[iw] > temp_Om_mesh[iq] + energy_window[1]):
+                                continue
+
+                            Gamma_w[direction][iq, iw] += (numpy.dot(numpy.dot(numpy.dot(vel_R[v_i, v_i, dir_to_int[direction[0]]], A_kw[isp][A_i, A_i, int(iw + iOm_mesh[iq])]),
+                                                                            vel_R[v_i, v_i, dir_to_int[direction[1]]]), A_kw[isp][A_i, A_i, iw]).trace().real * sum_k.bz_weights[ik])
+
+
+    for direction in directions:
+        Gamma_w[direction] = (mpi.all_reduce(mpi.world, Gamma_w[direction], lambda x, y: x + y) / cell_volume / sum_k.n_symmetries)
+
+    return Gamma_w, omega, temp_Om_mesh
+
+def transport_function(beta, directions, hopping, velocities, energy_window, n_om):
+    r"""
+    Calculates the transport function
+
+    .. math::
+       \Phi_\alpha\beta(\omega) = \sum_k v_{k,\alpha} v_{k,\beta} \delta(\omega-\varepsilon)
+
+    in the direction :math:`\alpha\beta`.
+
+    Parameters
+    ----------
+    beta : double
+        Inverse temperature :math:`\beta`.
+    directions : list of string, optional
+        :math:`\alpha\beta` e.g.: ['xx','yy','zz','xy','xz','yz'].
+    hopping : double array
+        Hamiltonian in band basis :math:`\epsilon(k)`
+    veolcities : complex array
+        matrix elements derivative of Hamiltonian :math:`\frac{d\epsilon(k)}{dk}`
+    energy_window : list of double
+        Specifies the upper and lower limit of the frequency integration for :math:`\Omega=0.0`. The window is automatically enlarged by the largest :math:`\Omega` value,
+        hence the integration is performed in the interval [energy_window[0]-max(Om_mesh), energy_window[1]+max(Om_mesh)].
+    n_om : integer
+        Number of equidistant frequency points in the interval [energy_window[0]-max(Om_mesh), energy_window[1]+max(Om_mesh)]. This parameters is only used if
+        with_Sigma = False.
+
+    Returns
+    -------
+    transp_func : dictionary of double array
+              transport function in each direction, frequencies given by energy_window
+    """
+
+    dir_to_int = {'x': 0, 'y': 1, 'z': 2}
+
+    tol = 1/beta
+    orb_1, orb_2 = velocities.shape[1:3]
+    ws = numpy.linspace(energy_window[0], energy_window[1], n_om)
+    transp_func = {direction: numpy.zeros(shape=(ws.shape[0])) for direction in directions}
+
+    for ct, w in enumerate(ws):
+        idx = numpy.where(numpy.abs(hopping[:,0,range(orb_1),range(orb_2)].real - w) <= tol)
+        fermi_wg = fermi_dis(hopping[:,0,range(orb_1),range(orb_2)][idx].real - w, beta, 1)/fermi_dis(0., beta, 1)
+        for direction in directions:
+            dir_a, dir_b = [dir_to_int[x] for x in direction]
+            transp_func[direction][ct] = numpy.sum(fermi_wg * velocities[:,range(orb_1),range(orb_2),dir_a][idx] * velocities[:,range(orb_1),range(orb_2),dir_b][idx], axis=0).real
+
+    return transp_func
+
+def transport_coefficient(Gamma_w, omega, Om_mesh, spin_polarization, direction, iq, n, beta, method=None):
+    r"""
+    Calculates the transport coefficient A_n in a given direction for a given :math:`\Omega`. The required members (Gamma_w, directions, Om_mesh) have to be obtained first
+    by calling the function :meth:`transport_distribution <dft.sumk_dft_tools.SumkDFTTools.transport_distribution>`. For n>0 A is set to NaN if :math:`\Omega` is not 0.0.
+
+    Parameters
+    ----------
+    Gamma_w : dictionary of double matrices
+              transport distribution function in each direction, frequency given by Om_mesh_out and omega
+    omega : list of double
+            omega vector
+    Om_mesh : list of double
+              frequency mesh of the optical conductivity recomputed on the mesh provided by the self energy
+    spin_polarization : integer
+                        Boolean-type integer whether system is spin-polarized or not
+    direction : string
+       :math:`\alpha\beta` e.g.: 'xx','yy','zz','xy','xz','yz'.
+    iq : integer
+        Index of :math:`\Omega` point in the member Om_mesh.
+    n : integer
+        Number of the desired moment of the transport distribution.
+    beta : double
+        Inverse temperature :math:`\beta`.
+    method : string
+        Integration method: cubic spline and scipy.integrate.quad ('quad'), simpson rule ('simps'), trapezoidal rule ('trapz'), rectangular integration (otherwise)
+        Note that the sampling points of the the self-energy are used!
+
+    Returns
+    -------
+    A : double
+        Transport coefficient.
+    """
+
+    if not (mpi.is_master_node()):
+        return
+
+    if (Om_mesh[iq] == 0.0 or n == 0.0):
+        A = 0.0
+        # setup the integrand
+        if (Om_mesh[iq] == 0.0):
+            A_int = Gamma_w[direction][iq] * (fermi_dis(omega, beta) * fermi_dis(-omega, beta)) * (omega * beta)**n
+        elif (n == 0.0):
+            A_int = Gamma_w[direction][iq] * (fermi_dis(omega, beta) - fermi_dis(omega + Om_mesh[iq], beta)) / (Om_mesh[iq] * beta)
+
+        # w-integration
+        if method == 'quad':
+            # quad on interpolated w-points with cubic spline
+            A_int_interp = interp1d(omega, A_int, kind='cubic')
+            A = quad(A_int_interp, min(omega), max(omega),
+                     epsabs=1.0e-12, epsrel=1.0e-12, limit=500)
+            A = A[0]
+        elif method == 'simps':
+            # simpson rule for w-grid
+            A = simps(A_int, omega)
+        elif method == 'trapz':
+            # trapezoidal rule for w-grid
+            A = numpy.trapz(A_int, omega)
+        else:
+            # rectangular integration for w-grid (orignal implementation)
+            d_w = omega[1] - omega[0]
+            for iw in range(Gamma_w[direction].shape[1]):
+                A += A_int[iw] * d_w
+        A = A * numpy.pi * (2.0 - spin_polarization)
+    else:
+        A = numpy.nan
+    return A
+
+def conductivity_and_seebeck(Gamma_w, omega, Om_mesh, SP, directions, beta, method=None):
+    r"""
+    Calculates the Seebeck coefficient and the optical conductivity by calling
+    :meth:`transport_coefficient <dft.sumk_dft_tools.SumkDFTTools.transport_coefficient>`.
+    The required members (Gamma_w, directions, Om_mesh) have to be obtained first by calling the function
+    :meth:`transport_distribution <dft.sumk_dft_tools.SumkDFTTools.transport_distribution>`.
+
+    Parameters
+    ----------
+    Gamma_w : dictionary of double matrices
+              transport distribution function in each direction, frequency given by Om_mesh_out and omega
+    omega : list of double
+            omega vector
+    Om_mesh : list of double
+              frequency mesh of the optical conductivity recomputed on the mesh provided by the self energy
+    spin_polarization : integer
+                        Boolean-type integer whether system is spin-polarized or not
+    directions : list of string, optional
+        :math:`\alpha\beta` e.g.: ['xx','yy','zz','xy','xz','yz'].
+    beta : double
+        Inverse temperature :math:`\beta`.
+    method : string
+        Integration method: cubic spline and scipy.integrate.quad ('quad'), simpson rule ('simps'), trapezoidal rule ('trapz'), rectangular integration (otherwise)
+        Note that the sampling points of the the self-energy are used!
+
+    Returns
+    -------
+    optic_cond : dictionary of double vectors
+        Optical conductivity in each direction and frequency given by Om_mesh.
+
+    seebeck : dictionary of double
+        Seebeck coefficient in each direction. If zero is not present in Om_mesh the Seebeck coefficient is set to NaN.
+
+    kappa : dictionary of double.
+        thermal conductivity in each direction. If zero is not present in Om_mesh the thermal conductivity is set to NaN
+    """
+
+    if not (mpi.is_master_node()):
+        return
+
+    n_q = Gamma_w[directions[0]].shape[0]
+
+    # initialization
+    A0 = {direction: numpy.full((n_q,), numpy.nan) for direction in directions}
+    A1 = {direction: numpy.full((n_q,), numpy.nan) for direction in directions}
+    A2 = {direction: numpy.full((n_q,), numpy.nan) for direction in directions}
+    optic_cond = {direction: numpy.full((n_q,), numpy.nan) for direction in directions}
+    seebeck = {direction: numpy.nan for direction in directions}
+    kappa = {direction: numpy.nan for direction in directions}
+
+    for direction in directions:
+        for iq in range(n_q):
+            A0[direction][iq] = transport_coefficient(Gamma_w, omega, Om_mesh, SP, direction, iq=iq, n=0, beta=beta, method=method)
+            A1[direction][iq] = transport_coefficient(Gamma_w, omega, Om_mesh, SP, direction, iq=iq, n=1, beta=beta, method=method)
+            A2[direction][iq] = transport_coefficient(Gamma_w, omega, Om_mesh, SP, direction, iq=iq, n=2, beta=beta, method=method)
+            print("A_0 in direction %s for Omega = %.2f    %e a.u." % (direction, Om_mesh[iq], A0[direction][iq]))
+            print("A_1 in direction %s for Omega = %.2f    %e a.u." % (direction, Om_mesh[iq], A1[direction][iq]))
+            print("A_2 in direction %s for Omega = %.2f    %e a.u." % (direction, Om_mesh[iq], A2[direction][iq]))
+            if ~numpy.isnan(A1[direction][iq]):
+                # Seebeck and kappa are overwritten if there is more than one Omega =
+                # 0 in Om_mesh
+                seebeck[direction] = - A1[direction][iq] / A0[direction][iq] * 86.17
+                kappa[direction] = A2[direction][iq] - A1[direction][iq]*A1[direction][iq]/A0[direction][iq]
+                kappa[direction] *= 293178.0
+
+        # factor for optical conductivity: hbar * velocity_Hartree_to_SI * volume_Hartree_to_SI * m_to_cm * 10^-4 final unit
+        convert_to_SI = cst.hbar * (cst.c * cst.fine_structure) **2 * (1/cst.physical_constants['Bohr radius'][0]) **3 * 1e-6
+        optic_cond[direction] = beta * convert_to_SI * A0[direction]
+        for iq in range(n_q):
+            print("Conductivity in direction %s for Omega = %.2f       %f  x 10^4 Ohm^-1 cm^-1" % (direction, Om_mesh[iq], optic_cond[direction][iq]))
+            if not (numpy.isnan(A1[direction][iq])):
+                print("Seebeck in direction      %s for Omega = 0.00      %f  x 10^(-6) V/K" % (direction, seebeck[direction]))
+                print("kappa in direction      %s for Omega = 0.00      %f  W/(m * K)" % (direction, kappa[direction]))
+
+    return optic_cond, seebeck, kappa
+
diff --git a/test/python/CMakeLists.txt b/test/python/CMakeLists.txt
index a863c33a..9c8f0ab5 100644
--- a/test/python/CMakeLists.txt
+++ b/test/python/CMakeLists.txt
@@ -5,7 +5,7 @@ foreach(file ${all_h5_ref_files})
 endforeach()
 
 # Copy other files
-FILE(COPY SrVO3.pmat SrVO3.struct SrVO3.outputs SrVO3.oubwin SrVO3.ctqmcout SrVO3.symqmc SrVO3.sympar SrVO3.parproj hk_convert_hamiltonian.hk w90_convert DESTINATION ${CMAKE_CURRENT_BINARY_DIR})
+FILE(COPY SrVO3.pmat SrVO3.struct SrVO3.outputs SrVO3.oubwin SrVO3.ctqmcout SrVO3.symqmc SrVO3.sympar SrVO3.parproj hk_convert_hamiltonian.hk w90_convert w90_optics DESTINATION ${CMAKE_CURRENT_BINARY_DIR})
 
 
 # List of all tests
diff --git a/test/python/w90_optics/sro.chk b/test/python/w90_optics/sro.chk
new file mode 100644
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literal 0
HcmV?d00001

diff --git a/test/python/w90_optics/sro.eig b/test/python/w90_optics/sro.eig
new file mode 100644
index 00000000..e8d16a19
--- /dev/null
+++ b/test/python/w90_optics/sro.eig
@@ -0,0 +1,10368 @@
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+         3         1    9.414115207177
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+         5         1   10.383682829078
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+         3         2    9.329645409475
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+         5         2   10.382679598474
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+         1         3    8.754709386042
+         2         3    9.255857989134
+         3         3    9.280918613447
+         4         3   10.152789855207
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+         1         4    8.925892298464
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+         4         4   10.873382728723
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diff --git a/test/python/w90_optics/sro.inp b/test/python/w90_optics/sro.inp
new file mode 100644
index 00000000..8ebb0a33
--- /dev/null
+++ b/test/python/w90_optics/sro.inp
@@ -0,0 +1,4 @@
+ 0   5 5 5
+ 4.0
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diff --git a/test/python/w90_optics/sro.mmn b/test/python/w90_optics/sro.mmn
new file mode 100644
index 00000000..a95a7356
--- /dev/null
+++ b/test/python/w90_optics/sro.mmn
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diff --git a/test/python/w90_optics/sro.wout b/test/python/w90_optics/sro.wout
new file mode 100644
index 00000000..1fae0f92
--- /dev/null
+++ b/test/python/w90_optics/sro.wout
@@ -0,0 +1,4460 @@
+
+             +---------------------------------------------------+
+             |                                                   |
+             |                   WANNIER90                       |
+             |                                                   |
+             +---------------------------------------------------+
+             |                                                   |
+             |        Welcome to the Maximally-Localized         |
+             |        Generalized Wannier Functions code         |
+             |            http://www.wannier.org                 |
+             |                                                   |
+             |                                                   |
+             |  Wannier90 Developer Group:                       |
+             |    Giovanni Pizzi    (EPFL)                       |
+             |    Valerio Vitale    (Cambridge)                  |
+             |    David Vanderbilt  (Rutgers University)         |
+             |    Nicola Marzari    (EPFL)                       |
+             |    Ivo Souza         (Universidad del Pais Vasco) |
+             |    Arash A. Mostofi  (Imperial College London)    |
+             |    Jonathan R. Yates (University of Oxford)       |
+             |                                                   |
+             |  For the full list of Wannier90 3.x authors,      |
+             |  please check the code documentation and the      |
+             |  README on the GitHub page of the code            |
+             |                                                   |
+             |                                                   |
+             |  Please cite                                      |
+             |                                                   |
+             |  [ref] "Wannier90 as a community code:            |
+             |        new features and applications",            |
+             |        G. Pizzi et al., J. Phys. Cond. Matt. 32,  |
+             |        165902 (2020).                             |
+             |        http://doi.org/10.1088/1361-648X/ab51ff    |
+             |                                                   |
+             |  in any publications arising from the use of      |
+             |  this code. For the method please cite            |
+             |                                                   |
+             |  [ref] "Maximally Localized Generalised Wannier   |
+             |         Functions for Composite Energy Bands"     |
+             |         N. Marzari and D. Vanderbilt              |
+             |         Phys. Rev. B 56 12847 (1997)              |
+             |                                                   |
+             |  [ref] "Maximally Localized Wannier Functions     |
+             |         for Entangled Energy Bands"               |
+             |         I. Souza, N. Marzari and D. Vanderbilt    |
+             |         Phys. Rev. B 65 035109 (2001)             |
+             |                                                   |
+             |                                                   |
+             | Copyright (c) 1996-2020                           |
+             |        The Wannier90 Developer Group and          |
+             |        individual contributors                    |
+             |                                                   |
+             |      Release: 3.1.0        5th March    2020      |
+             |                                                   |
+             | This program is free software; you can            |
+             | redistribute it and/or modify it under the terms  |
+             | of the GNU General Public License as published by |
+             | the Free Software Foundation; either version 2 of |
+             | the License, or (at your option) any later version|
+             |                                                   |
+             | This program is distributed in the hope that it   |
+             | will be useful, but WITHOUT ANY WARRANTY; without |
+             | even the implied warranty of MERCHANTABILITY or   |
+             | FITNESS FOR A PARTICULAR PURPOSE. See the GNU     |
+             | General Public License for more details.          |
+             |                                                   |
+             | You should have received a copy of the GNU General|
+             | Public License along with this program; if not,   |
+             | write to the Free Software Foundation, Inc.,      |
+             | 675 Mass Ave, Cambridge, MA 02139, USA.           |
+             |                                                   |
+             +---------------------------------------------------+
+             |    Execution started on  1Jul2021 at 17:37:13     |
+             +---------------------------------------------------+
+ 
+ ******************************************************************************
+ * -> Using CODATA 2006 constant values                                       *
+ *    (http://physics.nist.gov/cuu/Constants/index.html)                      *
+ * -> Using Bohr value from CODATA                                            *
+ ******************************************************************************
+ 
+
+ Running in serial (with parallel executable)
+
+                                    ------
+                                    SYSTEM
+                                    ------
+
+                              Lattice Vectors (Ang)
+                    a_1    -1.939944   1.939944   6.443649
+                    a_2     1.939944  -1.939944   6.443649
+                    a_3     1.939944   1.939944  -6.443649
+
+                   Unit Cell Volume:      96.99967  (Ang^3)
+
+                        Reciprocal-Space Vectors (Ang^-1)
+                    b_1     0.000000   1.619424   0.487549
+                    b_2     1.619424   0.000000   0.487549
+                    b_3     1.619424   1.619424  -0.000000
+  
+ *----------------------------------------------------------------------------*
+ |   Site       Fractional Coordinate          Cartesian Coordinate (Ang)     |
+ +----------------------------------------------------------------------------+
+ | O    1   0.50000   0.00000   0.50000   |    0.00000   1.93994   0.00000    |
+ | O    2   0.00000   0.50000   0.50000   |    1.93994   0.00000   0.00000    |
+ | O    3   0.16252   0.16252  -0.00000   |    0.00000   0.00000   2.09442    |
+ | O    4   0.83748   0.83748   1.00000   |    1.93994   1.93994   4.34922    |
+ | Ru   1  -0.00000  -0.00000   0.00000   |   -0.00000  -0.00000  -0.00000    |
+ | Sr   1   0.64768   0.64768   1.00000   |    1.93994   1.93994   1.90314    |
+ | Sr   2   0.35232   0.35232  -0.00000   |   -0.00000  -0.00000   4.54051    |
+ *----------------------------------------------------------------------------*
+                                -----------
+                                PROJECTIONS
+                                -----------
+  
+ +----------------------------------------------------------------------------+
+ |     Frac. Coord.   l mr  r        z-axis               x-axis          Z/a |
+ +----------------------------------------------------------------------------+
+ | -0.00 -0.00  0.00  2  2  1  0.000  0.000  1.000  1.000  0.000  0.000   1.0 |
+ | -0.00 -0.00  0.00  2  3  1  0.000  0.000  1.000  1.000  0.000  0.000   1.0 |
+ | -0.00 -0.00  0.00  2  5  1  0.000  0.000  1.000  1.000  0.000  0.000   1.0 |
+ +----------------------------------------------------------------------------+
+  
+                                ------------
+                                K-POINT GRID
+                                ------------
+  
+             Grid size = 12 x 12 x 12      Total points = 1728
+  
+ *----------------------------------------------------------------------------*
+ | k-point      Fractional Coordinate        Cartesian Coordinate (Ang^-1)    |
+ +----------------------------------------------------------------------------+
+ |     1    0.00000   0.00000   0.00000   |    0.00000   0.00000   0.00000    |
+ |     2    0.00000   0.00000   0.08333   |    0.13495   0.13495  -0.00000    |
+ |     3    0.00000   0.00000   0.16667   |    0.26990   0.26990  -0.00000    |
+ |     4    0.00000   0.00000   0.25000   |    0.40486   0.40486  -0.00000    |
+ |     5    0.00000   0.00000   0.33333   |    0.53981   0.53981  -0.00000    |
+ |     6    0.00000   0.00000   0.41667   |    0.67476   0.67476  -0.00000    |
+ |     7    0.00000   0.00000   0.50000   |    0.80971   0.80971  -0.00000    |
+ |     8    0.00000   0.00000   0.58333   |    0.94466   0.94466  -0.00000    |
+ |     9    0.00000   0.00000   0.66667   |    1.07962   1.07962  -0.00000    |
+ |    10    0.00000   0.00000   0.75000   |    1.21457   1.21457  -0.00000    |
+ |    11    0.00000   0.00000   0.83333   |    1.34952   1.34952  -0.00000    |
+ |    12    0.00000   0.00000   0.91667   |    1.48447   1.48447  -0.00000    |
+ |    13    0.00000   0.08333   0.00000   |    0.13495   0.00000   0.04063    |
+ |    14    0.00000   0.08333   0.08333   |    0.26990   0.13495   0.04063    |
+ |    15    0.00000   0.08333   0.16667   |    0.40486   0.26990   0.04063    |
+ |    16    0.00000   0.08333   0.25000   |    0.53981   0.40486   0.04063    |
+ |    17    0.00000   0.08333   0.33333   |    0.67476   0.53981   0.04063    |
+ |    18    0.00000   0.08333   0.41667   |    0.80971   0.67476   0.04063    |
+ |    19    0.00000   0.08333   0.50000   |    0.94466   0.80971   0.04063    |
+ |    20    0.00000   0.08333   0.58333   |    1.07962   0.94466   0.04063    |
+ |    21    0.00000   0.08333   0.66667   |    1.21457   1.07962   0.04063    |
+ |    22    0.00000   0.08333   0.75000   |    1.34952   1.21457   0.04063    |
+ |    23    0.00000   0.08333   0.83333   |    1.48447   1.34952   0.04063    |
+ |    24    0.00000   0.08333   0.91667   |    1.61942   1.48447   0.04063    |
+ |    25    0.00000   0.16667   0.00000   |    0.26990   0.00000   0.08126    |
+ |    26    0.00000   0.16667   0.08333   |    0.40486   0.13495   0.08126    |
+ |    27    0.00000   0.16667   0.16667   |    0.53981   0.26990   0.08126    |
+ |    28    0.00000   0.16667   0.25000   |    0.67476   0.40486   0.08126    |
+ |    29    0.00000   0.16667   0.33333   |    0.80971   0.53981   0.08126    |
+ |    30    0.00000   0.16667   0.41667   |    0.94466   0.67476   0.08126    |
+ |    31    0.00000   0.16667   0.50000   |    1.07962   0.80971   0.08126    |
+ |    32    0.00000   0.16667   0.58333   |    1.21457   0.94466   0.08126    |
+ |    33    0.00000   0.16667   0.66667   |    1.34952   1.07962   0.08126    |
+ |    34    0.00000   0.16667   0.75000   |    1.48447   1.21457   0.08126    |
+ |    35    0.00000   0.16667   0.83333   |    1.61942   1.34952   0.08126    |
+ |    36    0.00000   0.16667   0.91667   |    1.75438   1.48447   0.08126    |
+ |    37    0.00000   0.25000   0.00000   |    0.40486   0.00000   0.12189    |
+ |    38    0.00000   0.25000   0.08333   |    0.53981   0.13495   0.12189    |
+ |    39    0.00000   0.25000   0.16667   |    0.67476   0.26990   0.12189    |
+ |    40    0.00000   0.25000   0.25000   |    0.80971   0.40486   0.12189    |
+ |    41    0.00000   0.25000   0.33333   |    0.94466   0.53981   0.12189    |
+ |    42    0.00000   0.25000   0.41667   |    1.07962   0.67476   0.12189    |
+ |    43    0.00000   0.25000   0.50000   |    1.21457   0.80971   0.12189    |
+ |    44    0.00000   0.25000   0.58333   |    1.34952   0.94466   0.12189    |
+ |    45    0.00000   0.25000   0.66667   |    1.48447   1.07962   0.12189    |
+ |    46    0.00000   0.25000   0.75000   |    1.61942   1.21457   0.12189    |
+ |    47    0.00000   0.25000   0.83333   |    1.75438   1.34952   0.12189    |
+ |    48    0.00000   0.25000   0.91667   |    1.88933   1.48447   0.12189    |
+ |    49    0.00000   0.33333   0.00000   |    0.53981   0.00000   0.16252    |
+ |    50    0.00000   0.33333   0.08333   |    0.67476   0.13495   0.16252    |
+ |    51    0.00000   0.33333   0.16667   |    0.80971   0.26990   0.16252    |
+ |    52    0.00000   0.33333   0.25000   |    0.94466   0.40486   0.16252    |
+ |    53    0.00000   0.33333   0.33333   |    1.07962   0.53981   0.16252    |
+ |    54    0.00000   0.33333   0.41667   |    1.21457   0.67476   0.16252    |
+ |    55    0.00000   0.33333   0.50000   |    1.34952   0.80971   0.16252    |
+ |    56    0.00000   0.33333   0.58333   |    1.48447   0.94466   0.16252    |
+ |    57    0.00000   0.33333   0.66667   |    1.61942   1.07962   0.16252    |
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+ |  1065    0.58333   0.33333   0.66667   |    1.61942   2.02428   0.44692    |
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+ |  1067    0.58333   0.33333   0.83333   |    1.88933   2.29418   0.44692    |
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+ |  1077    0.58333   0.41667   0.66667   |    1.75438   2.02428   0.48755    |
+ |  1078    0.58333   0.41667   0.75000   |    1.88933   2.15923   0.48755    |
+ |  1079    0.58333   0.41667   0.83333   |    2.02428   2.29418   0.48755    |
+ |  1080    0.58333   0.41667   0.91667   |    2.15923   2.42914   0.48755    |
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+ |  1083    0.58333   0.50000   0.16667   |    1.07962   1.21457   0.52818    |
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+ |  1089    0.58333   0.50000   0.66667   |    1.88933   2.02428   0.52818    |
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+ |  1103    0.58333   0.58333   0.83333   |    2.29418   2.29418   0.56881    |
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+ |  1111    0.58333   0.66667   0.50000   |    1.88933   1.75438   0.60944    |
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+ |  1114    0.58333   0.66667   0.75000   |    2.29418   2.15923   0.60944    |
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+ |  1137    0.58333   0.83333   0.66667   |    2.42914   2.02428   0.69069    |
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+ |  1195    0.66667   0.25000   0.50000   |    1.21457   1.88933   0.44692    |
+ |  1196    0.66667   0.25000   0.58333   |    1.34952   2.02428   0.44692    |
+ |  1197    0.66667   0.25000   0.66667   |    1.48447   2.15923   0.44692    |
+ |  1198    0.66667   0.25000   0.75000   |    1.61942   2.29418   0.44692    |
+ |  1199    0.66667   0.25000   0.83333   |    1.75438   2.42914   0.44692    |
+ |  1200    0.66667   0.25000   0.91667   |    1.88933   2.56409   0.44692    |
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+ |  1203    0.66667   0.33333   0.16667   |    0.80971   1.34952   0.48755    |
+ |  1204    0.66667   0.33333   0.25000   |    0.94466   1.48447   0.48755    |
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+ |  1216    0.66667   0.41667   0.25000   |    1.07962   1.48447   0.52818    |
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+ |  1223    0.66667   0.41667   0.83333   |    2.02428   2.42914   0.52818    |
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+ |  1230    0.66667   0.50000   0.41667   |    1.48447   1.75438   0.56881    |
+ |  1231    0.66667   0.50000   0.50000   |    1.61942   1.88933   0.56881    |
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+ |  1233    0.66667   0.50000   0.66667   |    1.88933   2.15923   0.56881    |
+ |  1234    0.66667   0.50000   0.75000   |    2.02428   2.29418   0.56881    |
+ |  1235    0.66667   0.50000   0.83333   |    2.15923   2.42914   0.56881    |
+ |  1236    0.66667   0.50000   0.91667   |    2.29418   2.56409   0.56881    |
+ |  1237    0.66667   0.58333   0.00000   |    0.94466   1.07962   0.60944    |
+ |  1238    0.66667   0.58333   0.08333   |    1.07962   1.21457   0.60944    |
+ |  1239    0.66667   0.58333   0.16667   |    1.21457   1.34952   0.60944    |
+ |  1240    0.66667   0.58333   0.25000   |    1.34952   1.48447   0.60944    |
+ |  1241    0.66667   0.58333   0.33333   |    1.48447   1.61942   0.60944    |
+ |  1242    0.66667   0.58333   0.41667   |    1.61942   1.75438   0.60944    |
+ |  1243    0.66667   0.58333   0.50000   |    1.75438   1.88933   0.60944    |
+ |  1244    0.66667   0.58333   0.58333   |    1.88933   2.02428   0.60944    |
+ |  1245    0.66667   0.58333   0.66667   |    2.02428   2.15923   0.60944    |
+ |  1246    0.66667   0.58333   0.75000   |    2.15923   2.29418   0.60944    |
+ |  1247    0.66667   0.58333   0.83333   |    2.29418   2.42914   0.60944    |
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+ |  1249    0.66667   0.66667   0.00000   |    1.07962   1.07962   0.65006    |
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+ |  1251    0.66667   0.66667   0.16667   |    1.34952   1.34952   0.65006    |
+ |  1252    0.66667   0.66667   0.25000   |    1.48447   1.48447   0.65006    |
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+ |  1254    0.66667   0.66667   0.41667   |    1.75438   1.75438   0.65006    |
+ |  1255    0.66667   0.66667   0.50000   |    1.88933   1.88933   0.65006    |
+ |  1256    0.66667   0.66667   0.58333   |    2.02428   2.02428   0.65006    |
+ |  1257    0.66667   0.66667   0.66667   |    2.15923   2.15923   0.65006    |
+ |  1258    0.66667   0.66667   0.75000   |    2.29418   2.29418   0.65006    |
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+ |  1651    0.91667   0.41667   0.50000   |    1.48447   2.29418   0.65006    |
+ |  1652    0.91667   0.41667   0.58333   |    1.61942   2.42914   0.65006    |
+ |  1653    0.91667   0.41667   0.66667   |    1.75438   2.56409   0.65006    |
+ |  1654    0.91667   0.41667   0.75000   |    1.88933   2.69904   0.65006    |
+ |  1655    0.91667   0.41667   0.83333   |    2.02428   2.83399   0.65006    |
+ |  1656    0.91667   0.41667   0.91667   |    2.15923   2.96894   0.65006    |
+ |  1657    0.91667   0.50000   0.00000   |    0.80971   1.48447   0.69069    |
+ |  1658    0.91667   0.50000   0.08333   |    0.94466   1.61942   0.69069    |
+ |  1659    0.91667   0.50000   0.16667   |    1.07962   1.75438   0.69069    |
+ |  1660    0.91667   0.50000   0.25000   |    1.21457   1.88933   0.69069    |
+ |  1661    0.91667   0.50000   0.33333   |    1.34952   2.02428   0.69069    |
+ |  1662    0.91667   0.50000   0.41667   |    1.48447   2.15923   0.69069    |
+ |  1663    0.91667   0.50000   0.50000   |    1.61942   2.29418   0.69069    |
+ |  1664    0.91667   0.50000   0.58333   |    1.75438   2.42914   0.69069    |
+ |  1665    0.91667   0.50000   0.66667   |    1.88933   2.56409   0.69069    |
+ |  1666    0.91667   0.50000   0.75000   |    2.02428   2.69904   0.69069    |
+ |  1667    0.91667   0.50000   0.83333   |    2.15923   2.83399   0.69069    |
+ |  1668    0.91667   0.50000   0.91667   |    2.29418   2.96894   0.69069    |
+ |  1669    0.91667   0.58333   0.00000   |    0.94466   1.48447   0.73132    |
+ |  1670    0.91667   0.58333   0.08333   |    1.07962   1.61942   0.73132    |
+ |  1671    0.91667   0.58333   0.16667   |    1.21457   1.75438   0.73132    |
+ |  1672    0.91667   0.58333   0.25000   |    1.34952   1.88933   0.73132    |
+ |  1673    0.91667   0.58333   0.33333   |    1.48447   2.02428   0.73132    |
+ |  1674    0.91667   0.58333   0.41667   |    1.61942   2.15923   0.73132    |
+ |  1675    0.91667   0.58333   0.50000   |    1.75438   2.29418   0.73132    |
+ |  1676    0.91667   0.58333   0.58333   |    1.88933   2.42914   0.73132    |
+ |  1677    0.91667   0.58333   0.66667   |    2.02428   2.56409   0.73132    |
+ |  1678    0.91667   0.58333   0.75000   |    2.15923   2.69904   0.73132    |
+ |  1679    0.91667   0.58333   0.83333   |    2.29418   2.83399   0.73132    |
+ |  1680    0.91667   0.58333   0.91667   |    2.42914   2.96894   0.73132    |
+ |  1681    0.91667   0.66667   0.00000   |    1.07962   1.48447   0.77195    |
+ |  1682    0.91667   0.66667   0.08333   |    1.21457   1.61942   0.77195    |
+ |  1683    0.91667   0.66667   0.16667   |    1.34952   1.75438   0.77195    |
+ |  1684    0.91667   0.66667   0.25000   |    1.48447   1.88933   0.77195    |
+ |  1685    0.91667   0.66667   0.33333   |    1.61942   2.02428   0.77195    |
+ |  1686    0.91667   0.66667   0.41667   |    1.75438   2.15923   0.77195    |
+ |  1687    0.91667   0.66667   0.50000   |    1.88933   2.29418   0.77195    |
+ |  1688    0.91667   0.66667   0.58333   |    2.02428   2.42914   0.77195    |
+ |  1689    0.91667   0.66667   0.66667   |    2.15923   2.56409   0.77195    |
+ |  1690    0.91667   0.66667   0.75000   |    2.29418   2.69904   0.77195    |
+ |  1691    0.91667   0.66667   0.83333   |    2.42914   2.83399   0.77195    |
+ |  1692    0.91667   0.66667   0.91667   |    2.56409   2.96894   0.77195    |
+ |  1693    0.91667   0.75000   0.00000   |    1.21457   1.48447   0.81258    |
+ |  1694    0.91667   0.75000   0.08333   |    1.34952   1.61942   0.81258    |
+ |  1695    0.91667   0.75000   0.16667   |    1.48447   1.75438   0.81258    |
+ |  1696    0.91667   0.75000   0.25000   |    1.61942   1.88933   0.81258    |
+ |  1697    0.91667   0.75000   0.33333   |    1.75438   2.02428   0.81258    |
+ |  1698    0.91667   0.75000   0.41667   |    1.88933   2.15923   0.81258    |
+ |  1699    0.91667   0.75000   0.50000   |    2.02428   2.29418   0.81258    |
+ |  1700    0.91667   0.75000   0.58333   |    2.15923   2.42914   0.81258    |
+ |  1701    0.91667   0.75000   0.66667   |    2.29418   2.56409   0.81258    |
+ |  1702    0.91667   0.75000   0.75000   |    2.42914   2.69904   0.81258    |
+ |  1703    0.91667   0.75000   0.83333   |    2.56409   2.83399   0.81258    |
+ |  1704    0.91667   0.75000   0.91667   |    2.69904   2.96894   0.81258    |
+ |  1705    0.91667   0.83333   0.00000   |    1.34952   1.48447   0.85321    |
+ |  1706    0.91667   0.83333   0.08333   |    1.48447   1.61942   0.85321    |
+ |  1707    0.91667   0.83333   0.16667   |    1.61942   1.75438   0.85321    |
+ |  1708    0.91667   0.83333   0.25000   |    1.75438   1.88933   0.85321    |
+ |  1709    0.91667   0.83333   0.33333   |    1.88933   2.02428   0.85321    |
+ |  1710    0.91667   0.83333   0.41667   |    2.02428   2.15923   0.85321    |
+ |  1711    0.91667   0.83333   0.50000   |    2.15923   2.29418   0.85321    |
+ |  1712    0.91667   0.83333   0.58333   |    2.29418   2.42914   0.85321    |
+ |  1713    0.91667   0.83333   0.66667   |    2.42914   2.56409   0.85321    |
+ |  1714    0.91667   0.83333   0.75000   |    2.56409   2.69904   0.85321    |
+ |  1715    0.91667   0.83333   0.83333   |    2.69904   2.83399   0.85321    |
+ |  1716    0.91667   0.83333   0.91667   |    2.83399   2.96894   0.85321    |
+ |  1717    0.91667   0.91667   0.00000   |    1.48447   1.48447   0.89384    |
+ |  1718    0.91667   0.91667   0.08333   |    1.61942   1.61942   0.89384    |
+ |  1719    0.91667   0.91667   0.16667   |    1.75438   1.75438   0.89384    |
+ |  1720    0.91667   0.91667   0.25000   |    1.88933   1.88933   0.89384    |
+ |  1721    0.91667   0.91667   0.33333   |    2.02428   2.02428   0.89384    |
+ |  1722    0.91667   0.91667   0.41667   |    2.15923   2.15923   0.89384    |
+ |  1723    0.91667   0.91667   0.50000   |    2.29418   2.29418   0.89384    |
+ |  1724    0.91667   0.91667   0.58333   |    2.42914   2.42914   0.89384    |
+ |  1725    0.91667   0.91667   0.66667   |    2.56409   2.56409   0.89384    |
+ |  1726    0.91667   0.91667   0.75000   |    2.69904   2.69904   0.89384    |
+ |  1727    0.91667   0.91667   0.83333   |    2.83399   2.83399   0.89384    |
+ |  1728    0.91667   0.91667   0.91667   |    2.96894   2.96894   0.89384    |
+ *----------------------------------------------------------------------------*
+  
+  
+ *---------------------------------- MAIN ------------------------------------*
+ |  Number of Wannier Functions               :                 3             |
+ |  Number of Objective Wannier Functions     :                 3             |
+ |  Number of input Bloch states              :                 6             |
+ |  Output verbosity (1=low, 5=high)          :                 2             |
+ |  Timing Level (1=low, 5=high)              :                 1             |
+ |  Optimisation (0=memory, 3=speed)          :                 3             |
+ |  Length Unit                               :               Ang             |
+ |  Post-processing setup (write *.nnkp)      :                 F             |
+ |  Using Gamma-only branch of algorithms     :                 F             |
+ *----------------------------------------------------------------------------*
+ *------------------------------- WANNIERISE ---------------------------------*
+ |  Total number of iterations                :              1000             |
+ |  Number of CG steps before reset           :                 5             |
+ |  Trial step length for line search         :             2.000             |
+ |  Convergence tolerence                     :         0.100E-11             |
+ |  Convergence window                        :                 5             |
+ |  Iterations between writing output         :                 1             |
+ |  Iterations between backing up to disk     :               100             |
+ |  Write r^2_nm to file                      :                 F             |
+ |  Write xyz WF centres to file              :                 F             |
+ |  Write on-site energies <0n|H|0n> to file  :                 F             |
+ |  Use guiding centre to control phases      :                 F             |
+ |  Use phases for initial projections        :                 F             |
+ *----------------------------------------------------------------------------*
+ *------------------------------- DISENTANGLE --------------------------------*
+ |  Using band disentanglement                :                 T             |
+ |  Total number of iterations                :              1000             |
+ |  Mixing ratio                              :             0.500             |
+ |  Convergence tolerence                     :         1.000E-12             |
+ |  Convergence window                        :                 3             |
+ *----------------------------------------------------------------------------*
+ *-------------------------------- PLOTTING ----------------------------------*
+ |  Plotting interpolated bandstructure       :                 T             |
+ |   Number of K-path sections                :                 4             |
+ |   Divisions along first K-path section     :               100             |
+ |   Output format                            :           gnuplot             |
+ |   Output mode                              :               s-k             |
+ *----------------------------------------------------------------------------*
+ |   K-space path sections:                                                   |
+ |    From: G       0.000  0.000  0.000     To: N       0.000  0.500  0.000   |
+ |    From: N       0.000  0.500  0.000     To: X       0.000  0.000  0.500   |
+ |    From: X       0.000  0.000  0.500     To: G       0.000  0.000  0.000   |
+ |    From: G       0.000  0.000  0.000     To: M       0.250  0.250 -0.250   |
+ *----------------------------------------------------------------------------*
+ |  Plotting Hamiltonian in WF basis          :                 T             |
+ *----------------------------------------------------------------------------*
+ Time to read parameters        0.099 (sec)
+
+ *---------------------------------- K-MESH ----------------------------------*
+ +----------------------------------------------------------------------------+
+ |                    Distance to Nearest-Neighbour Shells                    |
+ |                    ------------------------------------                    |
+ |          Shell             Distance (Ang^-1)          Multiplicity         |
+ |          -----             -----------------          ------------         |
+ |             1                   0.081258                      2            |
+ |             2                   0.140935                      8            |
+ |             3                   0.162516                      2            |
+ |             4                   0.181848                      8            |
+ |             5                   0.190851                      4            |
+ |             6                   0.207429                      8            |
+ |             7                   0.243774                      2            |
+ |             8                   0.243885                      8            |
+ |             9                   0.250670                      8            |
+ |            10                   0.269904                      4            |
+ |            11                   0.281871                      8            |
+ |            12                   0.304485                     16            |
+ |            13                   0.309597                      8            |
+ |            14                   0.314797                      8            |
+ |            15                   0.315055                      8            |
+ |            16                   0.325032                      2            |
+ |            17                   0.325449                     16            |
+ |            18                   0.363695                      8            |
+ |            19                   0.363770                     16            |
+ |            20                   0.376922                      8            |
+ |            21                   0.381702                      4            |
+ |            22                   0.389770                      8            |
+ |            23                   0.390255                      8            |
+ |            24                   0.406291                      2            |
+ |            25                   0.406890                      8            |
+ |            26                   0.414663                     16            |
+ |            27                   0.414859                      8            |
+ |            28                   0.422486                      8            |
+ |            29                   0.422806                      8            |
+ |            30                   0.426756                      8            |
+ |            31                   0.434423                     16            |
+ |            32                   0.448883                      8            |
+ |            33                   0.452904                      8            |
+ |            34                   0.452964                      8            |
+ |            35                   0.456653                     16            |
+ |            36                   0.466850                      8            |
+ +----------------------------------------------------------------------------+
+ | The b-vectors are chosen automatically                                     |
+ | Shell:  1 w_b   75.7245257      (Ang^2)                                    |
+ | Shell:  1 w_b   61.9973500      (Ang^2)                                    |
+ | Shell:  2 w_b   13.7271757      (Ang^2)                                    |
+ | The following shells are used:   1,  2                                     |
+ +----------------------------------------------------------------------------+
+ |                        Shell   # Nearest-Neighbours                        |
+ |                        -----   --------------------                        |
+ |                          1               2                                 |
+ |                          2               8                                 |
+ +----------------------------------------------------------------------------+
+ | Completeness relation is fully satisfied [Eq. (B1), PRB 56, 12847 (1997)]  |
+ +----------------------------------------------------------------------------+
+ |                  b_k Vectors (Ang^-1) and Weights (Ang^2)                  |
+ |                  ----------------------------------------                  |
+ |            No.         b_k(x)      b_k(y)      b_k(z)        w_b           |
+ |            ---        --------------------------------     --------        |
+ |             1         0.000000    0.000000    0.081258    61.997350        |
+ |             2         0.000000    0.000000   -0.081258    61.997350        |
+ |             3         0.134952    0.000000    0.040629    13.727176        |
+ |             4         0.000000    0.134952    0.040629    13.727176        |
+ |             5        -0.134952   -0.000000   -0.040629    13.727176        |
+ |             6         0.000000    0.134952   -0.040629    13.727176        |
+ |             7        -0.000000   -0.134952   -0.040629    13.727176        |
+ |             8         0.134952    0.000000   -0.040629    13.727176        |
+ |             9         0.000000   -0.134952    0.040629    13.727176        |
+ |            10        -0.134952    0.000000    0.040629    13.727176        |
+ +----------------------------------------------------------------------------+
+ |                           b_k Directions (Ang^-1)                          |
+ |                           -----------------------                          |
+ |            No.           x           y           z                         |
+ |            ---        --------------------------------                     |
+ |             1         0.000000    0.000000    0.081258                     |
+ |             2         0.134952    0.000000    0.040629                     |
+ |             3         0.000000    0.134952    0.040629                     |
+ |             4         0.000000    0.134952   -0.040629                     |
+ |             5         0.134952    0.000000   -0.040629                     |
+ +----------------------------------------------------------------------------+
+  
+ Time to get kmesh              6.705 (sec)
+ *============================================================================*
+ |                              MEMORY ESTIMATE                               |
+ |         Maximum RAM allocated during each phase of the calculation         |
+ *============================================================================*
+ |                        Disentanglement           14.10 Mb                  |
+ |                            Wannierise:            9.02 Mb                  |
+ |                                                                            |
+ |   N.B. by setting optimisation=0 memory usage will be reduced to:          |
+ |                        Disentanglement           13.64 Mb                  |
+ |                            Wannierise:            6.64 Mb                  |
+ |   However, this will result in more i/o and slow down the calculation      |
+ |                          plot_wannier:            9.02 Mb                  |
+ *----------------------------------------------------------------------------*
+  
+ Starting a new Wannier90 calculation ...
+
+
+ Reading overlaps from sro.mmn    :  Created on 30Jun2021 at 12: 1:48
+
+ Reading projections from sro.amn :  Created on 30Jun2021 at 12: 0:14
+
+ Time to read overlaps          0.606 (sec)
+
+ *------------------------------- DISENTANGLE --------------------------------*
+ +----------------------------------------------------------------------------+
+ |                              Energy  Windows                               |
+ |                              ---------------                               |
+ |                   Outer:    8.20000  to   12.40000  (eV)                   |
+ |                   Inner:   10.00000  to   12.40000  (eV)                   |
+ +----------------------------------------------------------------------------+
+ |                        K-points with Frozen States                         |
+ |                        ---------------------------                         |
+ |     1     2     3     4     5     6     7     8     9    10    11    12    |
+ |    13    14    15    16    17    18    19    20    21    22    23    24    |
+ |    25    26    27    28    29    30    31    32    33    34    35    36    |
+ |    37    38    39    40    41    42    43    44    45    46    47    48    |
+ |    49    50    51    52    53    54    55    56    57    58    59    60    |
+ |    61    62    63    64    65    66    67    68    69    70    71    72    |
+ |    73    74    75    76    77    78    79    80    81    82    83    84    |
+ |    85    86    87    88    89    90    91    92    93    94    95    96    |
+ |    97    98    99   100   101   102   103   104   105   106   107   108    |
+ |   109   110   111   112   113   114   115   116   117   118   119   120    |
+ |   121   122   123   124   125   126   127   128   129   130   131   132    |
+ |   133   134   135   136   137   138   139   140   141   142   143   144    |
+ |   145   146   147   148   149   150   151   152   153   154   155   156    |
+ |   157   158   159   160   161   162   163   164   165   166   167   168    |
+ |   169   170   171   172   173   174   175   176   177   178   179   180    |
+ |   181   182   183   184   185   186   187   188   189   190   191   192    |
+ |   193   194   195   196   197   198   199   200   201   202   203   204    |
+ |   205   206   207   208   209   210   211   212   213   214   215   216    |
+ |   217   218   219   220   221   222   223   224   225   226   227   228    |
+ |   229   230   231   232   233   234   235   236   237   238   239   240    |
+ |   241   242   243   244   245   246   247   248   249   250   251   252    |
+ |   253   254   255   256   257   258   259   260   261   262   263   264    |
+ |   265   266   267   268   269   270   271   272   273   274   275   276    |
+ |   277   278   279   280   281   282   283   284   285   286   287   288    |
+ |   289   290   291   292   293   294   295   296   297   298   299   300    |
+ |   301   302   303   304   305   306   307   308   309   310   311   312    |
+ |   313   314   315   316   317   318   319   320   321   322   323   324    |
+ |   325   326   327   328   329   330   331   332   333   334   335   336    |
+ |   337   338   339   340   341   342   343   344   345   346   347   348    |
+ |   349   350   351   352   353   354   355   356   357   358   359   360    |
+ |   361   362   363   364   365   366   367   368   369   370   371   372    |
+ |   373   374   375   376   377   378   379   380   381   382   383   384    |
+ |   385   386   387   388   389   390   391   392   393   394   395   396    |
+ |   397   398   399   400   401   402   403   404   405   406   407   408    |
+ |   409   410   411   412   413   414   415   416   417   418   419   420    |
+ |   421   422   423   424   425   426   427   428   429   430   431   432    |
+ |   433   434   435   436   437   438   439   440   441   442   443   444    |
+ |   445   446   447   448   449   450   451   452   453   454   455   456    |
+ |   457   458   459   460   461   462   463   464   465   466   467   468    |
+ |   469   470   471   472   473   474   475   476   477   478   479   480    |
+ |   481   482   483   484   485   486   487   488   489   490   491   492    |
+ |   493   494   495   496   497   498   499   500   501   502   503   504    |
+ |   505   506   507   508   509   510   511   512   513   514   515   516    |
+ |   517   518   519   520   521   522   523   524   525   526   527   528    |
+ |   529   530   531   532   533   534   535   536   537   538   539   540    |
+ |   541   542   543   544   545   546   547   548   549   550   551   552    |
+ |   553   554   555   556   557   558   559   560   561   562   563   564    |
+ |   565   566   567   568   569   570   571   572   573   574   575   576    |
+ |   577   578   579   580   581   582   583   584   585   586   587   588    |
+ |   589   590   591   592   593   594   595   596   597   598   599   600    |
+ |   601   602   603   604   605   606   607   608   609   610   611   612    |
+ |   613   614   615   616   617   618   619   620   621   622   623   624    |
+ |   625   626   627   628   629   630   631   632   633   634   635   636    |
+ |   637   638   639   640   641   642   643   644   645   646   647   648    |
+ |   649   650   651   652   653   654   655   656   657   658   659   660    |
+ |   661   662   663   664   665   666   667   668   669   670   671   672    |
+ |   673   674   675   676   677   678   679   680   681   682   683   684    |
+ |   685   686   687   688   689   690   691   692   693   694   695   696    |
+ |   697   698   699   700   701   702   703   704   705   706   707   708    |
+ |   709   710   711   712   713   714   715   716   717   718   719   720    |
+ |   721   722   723   724   725   726   727   728   729   730   731   732    |
+ |   733   734   735   736   737   738   739   740   741   742   743   744    |
+ |   745   746   747   748   749   750   751   752   753   754   755   756    |
+ |   757   758   759   760   761   762   763   764   765   766   767   768    |
+ |   769   770   771   772   773   774   775   776   777   778   779   780    |
+ |   781   782   783   784   785   786   787   788   789   790   791   792    |
+ |   793   794   795   796   797   798   799   800   801   802   803   804    |
+ |   805   806   807   808   809   810   811   812   813   814   815   816    |
+ |   817   818   819   820   821   822   823   824   825   826   827   828    |
+ |   829   830   831   832   833   834   835   836   837   838   839   840    |
+ |   841   842   843   844   845   846   847   848   849   850   851   852    |
+ |   853   854   855   856   857   858   859   860   861   862   863   864    |
+ |   865   866   867   868   869   870   871   872   873   874   875   876    |
+ |   877   878   879   880   881   882   883   884   885   886   887   888    |
+ |   889   890   891   892   893   894   895   896   897   898   899   900    |
+ |   901   902   903   904   905   906   907   908   909   910   911   912    |
+ |   913   914   915   916   917   918   919   920   921   922   923   924    |
+ |   925   926   927   928   929   930   931   932   933   934   935   936    |
+ |   937   938   939   940   941   942   943   944   945   946   947   948    |
+ |   949   950   951   952   953   954   955   956   957   958   959   960    |
+ |   961   962   963   964   965   966   967   968   969   970   971   972    |
+ |   973   974   975   976   977   978   979   980   981   982   983   984    |
+ |   985   986   987   988   989   990   991   992   993   994   995   996    |
+ |   997   998   999  1000  1001  1002  1003  1004  1005  1006  1007  1008    |
+ |  1009  1010  1011  1012  1013  1014  1015  1016  1017  1018  1019  1020    |
+ |  1021  1022  1023  1024  1025  1026  1027  1028  1029  1030  1031  1032    |
+ |  1033  1034  1035  1036  1037  1038  1039  1040  1041  1042  1043  1044    |
+ |  1045  1046  1047  1048  1049  1050  1051  1052  1053  1054  1055  1056    |
+ |  1057  1058  1059  1060  1061  1062  1063  1064  1065  1066  1067  1068    |
+ |  1069  1070  1071  1072  1073  1074  1075  1076  1077  1078  1079  1080    |
+ |  1081  1082  1083  1084  1085  1086  1087  1088  1089  1090  1091  1092    |
+ |  1093  1094  1095  1096  1097  1098  1099  1100  1101  1102  1103  1104    |
+ |  1105  1106  1107  1108  1109  1110  1111  1112  1113  1114  1115  1116    |
+ |  1117  1118  1119  1120  1121  1122  1123  1124  1125  1126  1127  1128    |
+ |  1129  1130  1131  1132  1133  1134  1135  1136  1137  1138  1139  1140    |
+ |  1141  1142  1143  1144  1145  1146  1147  1148  1149  1150  1151  1152    |
+ |  1153  1154  1155  1156  1157  1158  1159  1160  1161  1162  1163  1164    |
+ |  1165  1166  1167  1168  1169  1170  1171  1172  1173  1174  1175  1176    |
+ |  1177  1178  1179  1180  1181  1182  1183  1184  1185  1186  1187  1188    |
+ |  1189  1190  1191  1192  1193  1194  1195  1196  1197  1198  1199  1200    |
+ |  1201  1202  1203  1204  1205  1206  1207  1208  1209  1210  1211  1212    |
+ |  1213  1214  1215  1216  1217  1218  1219  1220  1221  1222  1223  1224    |
+ |  1225  1226  1227  1228  1229  1230  1231  1232  1233  1234  1235  1236    |
+ |  1237  1238  1239  1240  1241  1242  1243  1244  1245  1246  1247  1248    |
+ |  1249  1250  1251  1252  1253  1254  1255  1256  1257  1258  1259  1260    |
+ |  1261  1262  1263  1264  1265  1266  1267  1268  1269  1270  1271  1272    |
+ |  1273  1274  1275  1276  1277  1278  1279  1280  1281  1282  1283  1284    |
+ |  1285  1286  1287  1288  1289  1290  1291  1292  1293  1294  1295  1296    |
+ |  1297  1298  1299  1300  1301  1302  1303  1304  1305  1306  1307  1308    |
+ |  1309  1310  1311  1312  1313  1314  1315  1316  1317  1318  1319  1320    |
+ |  1321  1322  1323  1324  1325  1326  1327  1328  1329  1330  1331  1332    |
+ |  1333  1334  1335  1336  1337  1338  1339  1340  1341  1342  1343  1344    |
+ |  1345  1346  1347  1348  1349  1350  1351  1352  1353  1354  1355  1356    |
+ |  1357  1358  1359  1360  1361  1362  1363  1364  1365  1366  1367  1368    |
+ |  1369  1370  1371  1372  1373  1374  1375  1376  1377  1378  1379  1380    |
+ |  1381  1382  1383  1384  1385  1386  1387  1388  1389  1390  1391  1392    |
+ |  1393  1394  1395  1396  1397  1398  1399  1400  1401  1402  1403  1404    |
+ |  1405  1406  1407  1408  1409  1410  1411  1412  1413  1414  1415  1416    |
+ |  1417  1418  1419  1420  1421  1422  1423  1424  1425  1426  1427  1428    |
+ |  1429  1430  1431  1432  1433  1434  1435  1436  1437  1438  1439  1440    |
+ |  1441  1442  1443  1444  1445  1446  1447  1448  1449  1450  1451  1452    |
+ |  1453  1454  1455  1456  1457  1458  1459  1460  1461  1462  1463  1464    |
+ |  1465  1466  1467  1468  1469  1470  1471  1472  1473  1474  1475  1476    |
+ |  1477  1478  1479  1480  1481  1482  1483  1484  1485  1486  1487  1488    |
+ |  1489  1490  1491  1492  1493  1494  1495  1496  1497  1498  1499  1500    |
+ |  1501  1502  1503  1504  1505  1506  1507  1508  1509  1510  1511  1512    |
+ |  1513  1514  1515  1516  1517  1518  1519  1520  1521  1522  1523  1524    |
+ |  1525  1526  1527  1528  1529  1530  1531  1532  1533  1534  1535  1536    |
+ |  1537  1538  1539  1540  1541  1542  1543  1544  1545  1546  1547  1548    |
+ |  1549  1550  1551  1552  1553  1554  1555  1556  1557  1558  1559  1560    |
+ |  1561  1562  1563  1564  1565  1566  1567  1568  1569  1570  1571  1572    |
+ |  1573  1574  1575  1576  1577  1578  1579  1580  1581  1582  1583  1584    |
+ |  1585  1586  1587  1588  1589  1590  1591  1592  1593  1594  1595  1596    |
+ |  1597  1598  1599  1600  1601  1602  1603  1604  1605  1606  1607  1608    |
+ |  1609  1610  1611  1612  1613  1614  1615  1616  1617  1618  1619  1620    |
+ |  1621  1622  1623  1624  1625  1626  1627  1628  1629  1630  1631  1632    |
+ |  1633  1634  1635  1636  1637  1638  1639  1640  1641  1642  1643  1644    |
+ |  1645  1646  1647  1648  1649  1650  1651  1652  1653  1654  1655  1656    |
+ |  1657  1658  1659  1660  1661  1662  1663  1664  1665  1666  1667  1668    |
+ |  1669  1670  1671  1672  1673  1674  1675  1676  1677  1678  1679  1680    |
+ |  1681  1682  1683  1684  1685  1686  1687  1688  1689  1690  1691  1692    |
+ |  1693  1694  1695  1696  1697  1698  1699  1700  1701  1702  1703  1704    |
+ |  1705  1706  1707  1708  1709  1710  1711  1712  1713  1714  1715  1716    |
+ |  1717  1718  1719  1720  1721  1722  1723  1724  1725  1726  1727  1728    |
+ +----------------------------------------------------------------------------+
+   Number of target bands to extract:    3
+ +----------------------------------------------------------------------------+
+ |                                  Windows                                   |
+ |                                  -------                                   |
+ |               K-point      Ndimwin     Ndimfroz    Nfirstwin               |
+ |               ----------------------------------------------               |
+ |                   1            6            2           1                  |
+ |                   2            6            2           1                  |
+ |                   3            6            3           1                  |
+ |                   4            6            3           1                  |
+ |                   5            6            3           1                  |
+ |                   6            6            3           1                  |
+ |                   7            6            3           1                  |
+ |                   8            6            3           1                  |
+ |                   9            6            3           1                  |
+ |                  10            6            3           1                  |
+ |                  11            6            3           1                  |
+ |                  12            6            2           1                  |
+ |                  13            6            2           1                  |
+ |                  14            6            2           1                  |
+ |                  15            6            3           1                  |
+ |                  16            6            3           1                  |
+ |                  17            6            3           1                  |
+ |                  18            6            3           1                  |
+ |                  19            6            3           1                  |
+ |                  20            6            3           1                  |
+ |                  21            6            3           1                  |
+ |                  22            6            3           1                  |
+ |                  23            6            2           1                  |
+ |                  24            6            2           1                  |
+ |                  25            6            2           1                  |
+ |                  26            6            3           1                  |
+ |                  27            6            3           1                  |
+ |                  28            6            3           1                  |
+ |                  29            6            3           1                  |
+ |                  30            6            3           1                  |
+ |                  31            6            3           1                  |
+ |                  32            6            3           1                  |
+ |                  33            6            3           1                  |
+ |                  34            6            3           1                  |
+ |                  35            6            2           1                  |
+ |                  36            6            2           1                  |
+ |                  37            6            3           1                  |
+ |                  38            6            3           1                  |
+ |                  39            6            3           1                  |
+ |                  40            6            3           1                  |
+ |                  41            6            3           1                  |
+ |                  42            6            3           1                  |
+ |                  43            6            3           1                  |
+ |                  44            6            3           1                  |
+ |                  45            6            3           1                  |
+ |                  46            6            3           1                  |
+ |                  47            6            2           1                  |
+ |                  48            6            2           1                  |
+ |                  49            6            3           1                  |
+ |                  50            6            3           1                  |
+ |                  51            6            3           1                  |
+ |                  52            6            3           1                  |
+ |                  53            6            3           1                  |
+ |                  54            6            3           1                  |
+ |                  55            6            3           1                  |
+ |                  56            6            3           1                  |
+ |                  57            6            3           1                  |
+ |                  58            6            3           1                  |
+ |                  59            6            3           1                  |
+ |                  60            6            3           1                  |
+ |                  61            6            3           1                  |
+ |                  62            6            3           1                  |
+ |                  63            6            3           1                  |
+ |                  64            6            3           1                  |
+ |                  65            6            3           1                  |
+ |                  66            6            3           1                  |
+ |                  67            6            3           1                  |
+ |                  68            6            3           1                  |
+ |                  69            6            3           1                  |
+ |                  70            6            3           1                  |
+ |                  71            6            3           1                  |
+ |                  72            6            3           1                  |
+ |                  73            6            3           1                  |
+ |                  74            6            3           1                  |
+ |                  75            6            3           1                  |
+ |                  76            6            3           1                  |
+ |                  77            6            3           1                  |
+ |                  78            6            3           1                  |
+ |                  79            6            3           1                  |
+ |                  80            6            3           1                  |
+ |                  81            6            3           1                  |
+ |                  82            6            3           1                  |
+ |                  83            6            3           1                  |
+ |                  84            6            3           1                  |
+ |                  85            6            3           1                  |
+ |                  86            6            3           1                  |
+ |                  87            6            3           1                  |
+ |                  88            6            3           1                  |
+ |                  89            6            3           1                  |
+ |                  90            6            3           1                  |
+ |                  91            6            3           1                  |
+ |                  92            6            3           1                  |
+ |                  93            6            3           1                  |
+ |                  94            6            3           1                  |
+ |                  95            6            3           1                  |
+ |                  96            6            3           1                  |
+ |                  97            6            3           1                  |
+ |                  98            6            3           1                  |
+ |                  99            6            3           1                  |
+ |                 100            6            3           1                  |
+ |                 101            6            3           1                  |
+ |                 102            6            3           1                  |
+ |                 103            6            3           1                  |
+ |                 104            6            3           1                  |
+ |                 105            6            3           1                  |
+ |                 106            6            3           1                  |
+ |                 107            6            3           1                  |
+ |                 108            6            3           1                  |
+ |                 109            6            3           1                  |
+ |                 110            6            2           1                  |
+ |                 111            6            2           1                  |
+ |                 112            6            3           1                  |
+ |                 113            6            3           1                  |
+ |                 114            6            3           1                  |
+ |                 115            6            3           1                  |
+ |                 116            6            3           1                  |
+ |                 117            6            3           1                  |
+ |                 118            6            3           1                  |
+ |                 119            6            3           1                  |
+ |                 120            6            3           1                  |
+ |                 121            6            2           1                  |
+ |                 122            6            2           1                  |
+ |                 123            6            2           1                  |
+ |                 124            6            3           1                  |
+ |                 125            6            3           1                  |
+ |                 126            6            3           1                  |
+ |                 127            6            3           1                  |
+ |                 128            6            3           1                  |
+ |                 129            6            3           1                  |
+ |                 130            6            3           1                  |
+ |                 131            6            3           1                  |
+ |                 132            6            3           1                  |
+ |                 133            6            2           1                  |
+ |                 134            6            2           1                  |
+ |                 135            6            2           1                  |
+ |                 136            6            3           1                  |
+ |                 137            6            3           1                  |
+ |                 138            6            3           1                  |
+ |                 139            6            3           1                  |
+ |                 140            6            3           1                  |
+ |                 141            6            3           1                  |
+ |                 142            6            3           1                  |
+ |                 143            6            3           1                  |
+ |                 144            6            2           1                  |
+ |                 145            6            2           1                  |
+ |                 146            6            2           1                  |
+ |                 147            6            3           1                  |
+ |                 148            6            3           1                  |
+ |                 149            6            3           1                  |
+ |                 150            6            3           1                  |
+ |                 151            6            3           1                  |
+ |                 152            6            3           1                  |
+ |                 153            6            3           1                  |
+ |                 154            6            3           1                  |
+ |                 155            6            2           1                  |
+ |                 156            6            2           1                  |
+ |                 157            6            2           1                  |
+ |                 158            6            3           1                  |
+ |                 159            6            3           1                  |
+ |                 160            6            3           1                  |
+ |                 161            6            3           1                  |
+ |                 162            6            3           1                  |
+ |                 163            6            3           1                  |
+ |                 164            6            3           1                  |
+ |                 165            6            3           1                  |
+ |                 166            6            3           1                  |
+ |                 167            6            2           1                  |
+ |                 168            6            2           1                  |
+ |                 169            6            2           1                  |
+ |                 170            6            3           1                  |
+ |                 171            6            3           1                  |
+ |                 172            6            3           1                  |
+ |                 173            6            3           1                  |
+ |                 174            6            3           1                  |
+ |                 175            6            3           1                  |
+ |                 176            6            3           1                  |
+ |                 177            6            3           1                  |
+ |                 178            6            2           1                  |
+ |                 179            6            2           1                  |
+ |                 180            6            2           1                  |
+ |                 181            6            3           1                  |
+ |                 182            6            3           1                  |
+ |                 183            6            3           1                  |
+ |                 184            6            3           1                  |
+ |                 185            6            3           1                  |
+ |                 186            6            3           1                  |
+ |                 187            6            3           1                  |
+ |                 188            6            3           1                  |
+ |                 189            6            3           1                  |
+ |                 190            6            2           1                  |
+ |                 191            6            2           1                  |
+ |                 192            6            2           1                  |
+ |                 193            6            3           1                  |
+ |                 194            6            3           1                  |
+ |                 195            6            3           1                  |
+ |                 196            6            3           1                  |
+ |                 197            6            3           1                  |
+ |                 198            6            3           1                  |
+ |                 199            6            3           1                  |
+ |                 200            6            3           1                  |
+ |                 201            6            3           1                  |
+ |                 202            6            2           1                  |
+ |                 203            6            2           1                  |
+ |                 204            6            3           1                  |
+ |                 205            6            3           1                  |
+ |                 206            6            3           1                  |
+ |                 207            6            3           1                  |
+ |                 208            6            3           1                  |
+ |                 209            6            3           1                  |
+ |                 210            6            3           1                  |
+ |                 211            6            3           1                  |
+ |                 212            6            3           1                  |
+ |                 213            6            3           1                  |
+ |                 214            6            3           1                  |
+ |                 215            6            3           1                  |
+ |                 216            6            3           1                  |
+ |                 217            6            3           1                  |
+ |                 218            6            3           1                  |
+ |                 219            6            3           1                  |
+ |                 220            6            3           1                  |
+ |                 221            6            3           1                  |
+ |                 222            6            3           1                  |
+ |                 223            6            3           1                  |
+ |                 224            6            3           1                  |
+ |                 225            6            3           1                  |
+ |                 226            6            3           1                  |
+ |                 227            6            3           1                  |
+ |                 228            6            3           1                  |
+ |                 229            6            3           1                  |
+ |                 230            6            3           1                  |
+ |                 231            6            3           1                  |
+ |                 232            6            3           1                  |
+ |                 233            6            3           1                  |
+ |                 234            6            3           1                  |
+ |                 235            6            3           1                  |
+ |                 236            6            3           1                  |
+ |                 237            6            3           1                  |
+ |                 238            6            3           1                  |
+ |                 239            6            3           1                  |
+ |                 240            6            3           1                  |
+ |                 241            6            3           1                  |
+ |                 242            6            3           1                  |
+ |                 243            6            3           1                  |
+ |                 244            6            3           1                  |
+ |                 245            6            3           1                  |
+ |                 246            6            3           1                  |
+ |                 247            6            3           1                  |
+ |                 248            6            3           1                  |
+ |                 249            6            3           1                  |
+ |                 250            6            3           1                  |
+ |                 251            6            3           1                  |
+ |                 252            6            3           1                  |
+ |                 253            6            3           1                  |
+ |                 254            6            3           1                  |
+ |                 255            6            3           1                  |
+ |                 256            6            3           1                  |
+ |                 257            6            3           1                  |
+ |                 258            6            3           1                  |
+ |                 259            6            3           1                  |
+ |                 260            6            3           1                  |
+ |                 261            6            3           1                  |
+ |                 262            6            3           1                  |
+ |                 263            6            3           1                  |
+ |                 264            6            3           1                  |
+ |                 265            6            2           1                  |
+ |                 266            6            2           1                  |
+ |                 267            6            3           1                  |
+ |                 268            6            3           1                  |
+ |                 269            6            3           1                  |
+ |                 270            6            3           1                  |
+ |                 271            6            3           1                  |
+ |                 272            6            3           1                  |
+ |                 273            6            3           1                  |
+ |                 274            6            3           1                  |
+ |                 275            6            3           1                  |
+ |                 276            6            3           1                  |
+ |                 277            6            2           1                  |
+ |                 278            6            2           1                  |
+ |                 279            6            3           1                  |
+ |                 280            6            3           1                  |
+ |                 281            6            3           1                  |
+ |                 282            6            3           1                  |
+ |                 283            6            3           1                  |
+ |                 284            6            3           1                  |
+ |                 285            6            3           1                  |
+ |                 286            6            3           1                  |
+ |                 287            6            3           1                  |
+ |                 288            6            2           1                  |
+ |                 289            6            2           1                  |
+ |                 290            6            3           1                  |
+ |                 291            6            3           1                  |
+ |                 292            6            3           1                  |
+ |                 293            6            3           1                  |
+ |                 294            6            3           1                  |
+ |                 295            6            3           1                  |
+ |                 296            6            3           1                  |
+ |                 297            6            3           1                  |
+ |                 298            6            3           1                  |
+ |                 299            6            2           1                  |
+ |                 300            6            2           1                  |
+ |                 301            6            2           1                  |
+ |                 302            6            3           1                  |
+ |                 303            6            3           1                  |
+ |                 304            6            3           1                  |
+ |                 305            6            3           1                  |
+ |                 306            6            3           1                  |
+ |                 307            6            3           1                  |
+ |                 308            6            3           1                  |
+ |                 309            6            3           1                  |
+ |                 310            6            2           1                  |
+ |                 311            6            2           1                  |
+ |                 312            6            2           1                  |
+ |                 313            6            3           1                  |
+ |                 314            6            3           1                  |
+ |                 315            6            3           1                  |
+ |                 316            6            3           1                  |
+ |                 317            6            3           1                  |
+ |                 318            6            3           1                  |
+ |                 319            6            3           1                  |
+ |                 320            6            3           1                  |
+ |                 321            6            3           1                  |
+ |                 322            6            2           1                  |
+ |                 323            6            2           1                  |
+ |                 324            6            2           1                  |
+ |                 325            6            3           1                  |
+ |                 326            6            3           1                  |
+ |                 327            6            3           1                  |
+ |                 328            6            3           1                  |
+ |                 329            6            3           1                  |
+ |                 330            6            3           1                  |
+ |                 331            6            3           1                  |
+ |                 332            6            3           1                  |
+ |                 333            6            2           1                  |
+ |                 334            6            2           1                  |
+ |                 335            6            2           1                  |
+ |                 336            6            2           1                  |
+ |                 337            6            3           1                  |
+ |                 338            6            3           1                  |
+ |                 339            6            3           1                  |
+ |                 340            6            3           1                  |
+ |                 341            6            3           1                  |
+ |                 342            6            3           1                  |
+ |                 343            6            3           1                  |
+ |                 344            6            3           1                  |
+ |                 345            6            2           1                  |
+ |                 346            6            2           1                  |
+ |                 347            6            2           1                  |
+ |                 348            6            3           1                  |
+ |                 349            6            3           1                  |
+ |                 350            6            3           1                  |
+ |                 351            6            3           1                  |
+ |                 352            6            3           1                  |
+ |                 353            6            3           1                  |
+ |                 354            6            3           1                  |
+ |                 355            6            3           1                  |
+ |                 356            6            3           1                  |
+ |                 357            6            2           1                  |
+ |                 358            6            2           1                  |
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+ |                1484            6            3           1                  |
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+ |                1486            6            3           1                  |
+ |                1487            6            3           1                  |
+ |                1488            6            3           1                  |
+ |                1489            6            3           1                  |
+ |                1490            6            3           1                  |
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+ |                1492            6            3           1                  |
+ |                1493            6            3           1                  |
+ |                1494            6            3           1                  |
+ |                1495            6            3           1                  |
+ |                1496            6            3           1                  |
+ |                1497            6            3           1                  |
+ |                1498            6            3           1                  |
+ |                1499            6            3           1                  |
+ |                1500            6            3           1                  |
+ |                1501            6            3           1                  |
+ |                1502            6            3           1                  |
+ |                1503            6            3           1                  |
+ |                1504            6            3           1                  |
+ |                1505            6            3           1                  |
+ |                1506            6            3           1                  |
+ |                1507            6            3           1                  |
+ |                1508            6            3           1                  |
+ |                1509            6            3           1                  |
+ |                1510            6            3           1                  |
+ |                1511            6            3           1                  |
+ |                1512            6            3           1                  |
+ |                1513            6            3           1                  |
+ |                1514            6            3           1                  |
+ |                1515            6            3           1                  |
+ |                1516            6            3           1                  |
+ |                1517            6            3           1                  |
+ |                1518            6            3           1                  |
+ |                1519            6            3           1                  |
+ |                1520            6            3           1                  |
+ |                1521            6            3           1                  |
+ |                1522            6            3           1                  |
+ |                1523            6            3           1                  |
+ |                1524            6            3           1                  |
+ |                1525            6            3           1                  |
+ |                1526            6            3           1                  |
+ |                1527            6            3           1                  |
+ |                1528            6            2           1                  |
+ |                1529            6            2           1                  |
+ |                1530            6            3           1                  |
+ |                1531            6            3           1                  |
+ |                1532            6            3           1                  |
+ |                1533            6            3           1                  |
+ |                1534            6            3           1                  |
+ |                1535            6            3           1                  |
+ |                1536            6            3           1                  |
+ |                1537            6            3           1                  |
+ |                1538            6            3           1                  |
+ |                1539            6            2           1                  |
+ |                1540            6            2           1                  |
+ |                1541            6            2           1                  |
+ |                1542            6            3           1                  |
+ |                1543            6            3           1                  |
+ |                1544            6            3           1                  |
+ |                1545            6            3           1                  |
+ |                1546            6            3           1                  |
+ |                1547            6            3           1                  |
+ |                1548            6            3           1                  |
+ |                1549            6            3           1                  |
+ |                1550            6            2           1                  |
+ |                1551            6            2           1                  |
+ |                1552            6            2           1                  |
+ |                1553            6            2           1                  |
+ |                1554            6            3           1                  |
+ |                1555            6            3           1                  |
+ |                1556            6            3           1                  |
+ |                1557            6            3           1                  |
+ |                1558            6            3           1                  |
+ |                1559            6            3           1                  |
+ |                1560            6            3           1                  |
+ |                1561            6            3           1                  |
+ |                1562            6            2           1                  |
+ |                1563            6            2           1                  |
+ |                1564            6            2           1                  |
+ |                1565            6            3           1                  |
+ |                1566            6            3           1                  |
+ |                1567            6            3           1                  |
+ |                1568            6            3           1                  |
+ |                1569            6            3           1                  |
+ |                1570            6            3           1                  |
+ |                1571            6            3           1                  |
+ |                1572            6            3           1                  |
+ |                1573            6            2           1                  |
+ |                1574            6            2           1                  |
+ |                1575            6            2           1                  |
+ |                1576            6            2           1                  |
+ |                1577            6            3           1                  |
+ |                1578            6            3           1                  |
+ |                1579            6            3           1                  |
+ |                1580            6            3           1                  |
+ |                1581            6            3           1                  |
+ |                1582            6            3           1                  |
+ |                1583            6            3           1                  |
+ |                1584            6            3           1                  |
+ |                1585            6            2           1                  |
+ |                1586            6            2           1                  |
+ |                1587            6            2           1                  |
+ |                1588            6            3           1                  |
+ |                1589            6            3           1                  |
+ |                1590            6            3           1                  |
+ |                1591            6            3           1                  |
+ |                1592            6            3           1                  |
+ |                1593            6            3           1                  |
+ |                1594            6            3           1                  |
+ |                1595            6            3           1                  |
+ |                1596            6            2           1                  |
+ |                1597            6            2           1                  |
+ |                1598            6            2           1                  |
+ |                1599            6            3           1                  |
+ |                1600            6            3           1                  |
+ |                1601            6            3           1                  |
+ |                1602            6            3           1                  |
+ |                1603            6            3           1                  |
+ |                1604            6            3           1                  |
+ |                1605            6            3           1                  |
+ |                1606            6            3           1                  |
+ |                1607            6            3           1                  |
+ |                1608            6            2           1                  |
+ |                1609            6            2           1                  |
+ |                1610            6            3           1                  |
+ |                1611            6            3           1                  |
+ |                1612            6            3           1                  |
+ |                1613            6            3           1                  |
+ |                1614            6            3           1                  |
+ |                1615            6            3           1                  |
+ |                1616            6            3           1                  |
+ |                1617            6            3           1                  |
+ |                1618            6            3           1                  |
+ |                1619            6            3           1                  |
+ |                1620            6            2           1                  |
+ |                1621            6            3           1                  |
+ |                1622            6            3           1                  |
+ |                1623            6            3           1                  |
+ |                1624            6            3           1                  |
+ |                1625            6            3           1                  |
+ |                1626            6            3           1                  |
+ |                1627            6            3           1                  |
+ |                1628            6            3           1                  |
+ |                1629            6            3           1                  |
+ |                1630            6            3           1                  |
+ |                1631            6            3           1                  |
+ |                1632            6            3           1                  |
+ |                1633            6            3           1                  |
+ |                1634            6            3           1                  |
+ |                1635            6            3           1                  |
+ |                1636            6            3           1                  |
+ |                1637            6            3           1                  |
+ |                1638            6            3           1                  |
+ |                1639            6            3           1                  |
+ |                1640            6            3           1                  |
+ |                1641            6            3           1                  |
+ |                1642            6            3           1                  |
+ |                1643            6            3           1                  |
+ |                1644            6            3           1                  |
+ |                1645            6            3           1                  |
+ |                1646            6            3           1                  |
+ |                1647            6            3           1                  |
+ |                1648            6            3           1                  |
+ |                1649            6            3           1                  |
+ |                1650            6            3           1                  |
+ |                1651            6            3           1                  |
+ |                1652            6            3           1                  |
+ |                1653            6            3           1                  |
+ |                1654            6            3           1                  |
+ |                1655            6            3           1                  |
+ |                1656            6            3           1                  |
+ |                1657            6            3           1                  |
+ |                1658            6            3           1                  |
+ |                1659            6            3           1                  |
+ |                1660            6            3           1                  |
+ |                1661            6            3           1                  |
+ |                1662            6            3           1                  |
+ |                1663            6            3           1                  |
+ |                1664            6            3           1                  |
+ |                1665            6            3           1                  |
+ |                1666            6            3           1                  |
+ |                1667            6            3           1                  |
+ |                1668            6            3           1                  |
+ |                1669            6            3           1                  |
+ |                1670            6            3           1                  |
+ |                1671            6            3           1                  |
+ |                1672            6            3           1                  |
+ |                1673            6            3           1                  |
+ |                1674            6            3           1                  |
+ |                1675            6            3           1                  |
+ |                1676            6            3           1                  |
+ |                1677            6            3           1                  |
+ |                1678            6            3           1                  |
+ |                1679            6            3           1                  |
+ |                1680            6            3           1                  |
+ |                1681            6            3           1                  |
+ |                1682            6            3           1                  |
+ |                1683            6            2           1                  |
+ |                1684            6            2           1                  |
+ |                1685            6            3           1                  |
+ |                1686            6            3           1                  |
+ |                1687            6            3           1                  |
+ |                1688            6            3           1                  |
+ |                1689            6            3           1                  |
+ |                1690            6            3           1                  |
+ |                1691            6            3           1                  |
+ |                1692            6            3           1                  |
+ |                1693            6            3           1                  |
+ |                1694            6            2           1                  |
+ |                1695            6            2           1                  |
+ |                1696            6            2           1                  |
+ |                1697            6            3           1                  |
+ |                1698            6            3           1                  |
+ |                1699            6            3           1                  |
+ |                1700            6            3           1                  |
+ |                1701            6            3           1                  |
+ |                1702            6            3           1                  |
+ |                1703            6            3           1                  |
+ |                1704            6            3           1                  |
+ |                1705            6            2           1                  |
+ |                1706            6            2           1                  |
+ |                1707            6            2           1                  |
+ |                1708            6            2           1                  |
+ |                1709            6            3           1                  |
+ |                1710            6            3           1                  |
+ |                1711            6            3           1                  |
+ |                1712            6            3           1                  |
+ |                1713            6            3           1                  |
+ |                1714            6            3           1                  |
+ |                1715            6            3           1                  |
+ |                1716            6            3           1                  |
+ |                1717            6            2           1                  |
+ |                1718            6            2           1                  |
+ |                1719            6            2           1                  |
+ |                1720            6            3           1                  |
+ |                1721            6            3           1                  |
+ |                1722            6            3           1                  |
+ |                1723            6            3           1                  |
+ |                1724            6            3           1                  |
+ |                1725            6            3           1                  |
+ |                1726            6            3           1                  |
+ |                1727            6            3           1                  |
+ |                1728            6            3           1                  |
+ +----------------------------------------------------------------------------+
+
+                   Unitarised projection of Wannier functions                  
+                   ------------------------------------------                  
+   A_mn = <psi_m|g_n> --> S = A.A^+ --> U = S^-1/2.A
+   In dis_project... done
+   Using an inner window (linner = T)
+   In dis_proj_froz... done
+
+                   Extraction of optimally-connected subspace                  
+                   ------------------------------------------                  
+ +---------------------------------------------------------------------+<-- DIS
+ |  Iter     Omega_I(i-1)      Omega_I(i)      Delta (frac.)    Time   |<-- DIS
+ +---------------------------------------------------------------------+<-- DIS
+       1      11.18131543      11.16942545       1.065E-03      0.00    <-- DIS
+       2      11.17131219      11.16587079       4.873E-04      0.02    <-- DIS
+       3      11.16743446      11.16347682       3.545E-04      0.03    <-- DIS
+       4      11.16461764      11.16184416       2.485E-04      0.05    <-- DIS
+       5      11.16261208      11.16071829       1.697E-04      0.06    <-- DIS
+       6      11.16120009      11.15993399       1.135E-04      0.08    <-- DIS
+       7      11.16021185      11.15938244       7.432E-05      0.09    <-- DIS
+       8      11.15952193      11.15899106       4.757E-05      0.11    <-- DIS
+       9      11.15904048      11.15871095       2.953E-05      0.14    <-- DIS
+      10      11.15870418      11.15850884       1.751E-05      0.16    <-- DIS
+      11      11.15846890      11.15836188       9.590E-06      0.17    <-- DIS
+      12      11.15830398      11.15825425       4.457E-06      0.19    <-- DIS
+      13      11.15818819      11.15817489       1.192E-06      0.20    <-- DIS
+      14      11.15810681      11.15811600      -8.244E-07      0.22    <-- DIS
+      15      11.15804959      11.15807206      -2.014E-06      0.23    <-- DIS
+      16      11.15800942      11.15803910      -2.660E-06      0.25    <-- DIS
+      17      11.15798129      11.15801427      -2.955E-06      0.26    <-- DIS
+      18      11.15796171      11.15799547      -3.026E-06      0.28    <-- DIS
+      19      11.15794819      11.15798119      -2.958E-06      0.29    <-- DIS
+      20      11.15793899      11.15797031      -2.808E-06      0.31    <-- DIS
+      21      11.15793284      11.15796200      -2.613E-06      0.32    <-- DIS
+      22      11.15792886      11.15795563      -2.399E-06      0.34    <-- DIS
+      23      11.15792642      11.15795074      -2.180E-06      0.35    <-- DIS
+      24      11.15792504      11.15794697      -1.966E-06      0.37    <-- DIS
+      25      11.15792441      11.15794407      -1.762E-06      0.38    <-- DIS
+      26      11.15792428      11.15794184      -1.573E-06      0.40    <-- DIS
+      27      11.15792449      11.15794011      -1.399E-06      0.41    <-- DIS
+      28      11.15792492      11.15793877      -1.241E-06      0.43    <-- DIS
+      29      11.15792548      11.15793773      -1.098E-06      0.45    <-- DIS
+      30      11.15792610      11.15793693      -9.701E-07      0.46    <-- DIS
+      31      11.15792676      11.15793630      -8.557E-07      0.48    <-- DIS
+      32      11.15792741      11.15793582      -7.539E-07      0.49    <-- DIS
+      33      11.15792804      11.15793544      -6.635E-07      0.51    <-- DIS
+      34      11.15792864      11.15793515      -5.835E-07      0.52    <-- DIS
+      35      11.15792920      11.15793493      -5.128E-07      0.54    <-- DIS
+      36      11.15792972      11.15793475      -4.504E-07      0.55    <-- DIS
+      37      11.15793020      11.15793461      -3.953E-07      0.57    <-- DIS
+      38      11.15793063      11.15793450      -3.469E-07      0.58    <-- DIS
+      39      11.15793103      11.15793442      -3.043E-07      0.60    <-- DIS
+      40      11.15793138      11.15793436      -2.668E-07      0.61    <-- DIS
+      41      11.15793170      11.15793430      -2.338E-07      0.63    <-- DIS
+      42      11.15793198      11.15793426      -2.049E-07      0.64    <-- DIS
+      43      11.15793223      11.15793423      -1.795E-07      0.66    <-- DIS
+      44      11.15793246      11.15793421      -1.572E-07      0.67    <-- DIS
+      45      11.15793265      11.15793419      -1.377E-07      0.69    <-- DIS
+      46      11.15793283      11.15793418      -1.205E-07      0.70    <-- DIS
+      47      11.15793299      11.15793416      -1.055E-07      0.72    <-- DIS
+      48      11.15793313      11.15793416      -9.229E-08      0.74    <-- DIS
+      49      11.15793325      11.15793415      -8.074E-08      0.75    <-- DIS
+      50      11.15793335      11.15793414      -7.060E-08      0.76    <-- DIS
+      51      11.15793345      11.15793414      -6.173E-08      0.78    <-- DIS
+      52      11.15793353      11.15793413      -5.395E-08      0.80    <-- DIS
+      53      11.15793361      11.15793413      -4.714E-08      0.81    <-- DIS
+      54      11.15793367      11.15793413      -4.117E-08      0.83    <-- DIS
+      55      11.15793373      11.15793413      -3.595E-08      0.84    <-- DIS
+      56      11.15793378      11.15793413      -3.137E-08      0.86    <-- DIS
+      57      11.15793382      11.15793413      -2.737E-08      0.87    <-- DIS
+      58      11.15793386      11.15793412      -2.386E-08      0.88    <-- DIS
+      59      11.15793389      11.15793412      -2.080E-08      0.90    <-- DIS
+      60      11.15793392      11.15793412      -1.811E-08      0.91    <-- DIS
+      61      11.15793395      11.15793412      -1.577E-08      0.93    <-- DIS
+      62      11.15793397      11.15793412      -1.372E-08      0.95    <-- DIS
+      63      11.15793399      11.15793412      -1.193E-08      0.96    <-- DIS
+      64      11.15793401      11.15793412      -1.036E-08      0.97    <-- DIS
+      65      11.15793402      11.15793412      -8.992E-09      0.99    <-- DIS
+      66      11.15793404      11.15793412      -7.798E-09      1.01    <-- DIS
+      67      11.15793405      11.15793412      -6.756E-09      1.02    <-- DIS
+      68      11.15793406      11.15793412      -5.847E-09      1.04    <-- DIS
+      69      11.15793407      11.15793412      -5.055E-09      1.05    <-- DIS
+      70      11.15793407      11.15793412      -4.365E-09      1.07    <-- DIS
+      71      11.15793408      11.15793412      -3.763E-09      1.08    <-- DIS
+      72      11.15793409      11.15793412      -3.240E-09      1.10    <-- DIS
+      73      11.15793409      11.15793412      -2.785E-09      1.11    <-- DIS
+      74      11.15793409      11.15793412      -2.390E-09      1.12    <-- DIS
+      75      11.15793410      11.15793412      -2.046E-09      1.14    <-- DIS
+      76      11.15793410      11.15793412      -1.748E-09      1.15    <-- DIS
+      77      11.15793410      11.15793412      -1.490E-09      1.17    <-- DIS
+      78      11.15793411      11.15793412      -1.266E-09      1.18    <-- DIS
+      79      11.15793411      11.15793412      -1.073E-09      1.20    <-- DIS
+      80      11.15793411      11.15793412      -9.056E-10      1.21    <-- DIS
+      81      11.15793411      11.15793412      -7.614E-10      1.23    <-- DIS
+      82      11.15793411      11.15793412      -6.372E-10      1.25    <-- DIS
+      83      11.15793412      11.15793412      -5.303E-10      1.26    <-- DIS
+      84      11.15793412      11.15793412      -4.386E-10      1.27    <-- DIS
+      85      11.15793412      11.15793412      -3.599E-10      1.29    <-- DIS
+      86      11.15793412      11.15793412      -2.927E-10      1.31    <-- DIS
+      87      11.15793412      11.15793412      -2.353E-10      1.32    <-- DIS
+      88      11.15793412      11.15793412      -1.865E-10      1.34    <-- DIS
+      89      11.15793412      11.15793412      -1.451E-10      1.35    <-- DIS
+      90      11.15793412      11.15793412      -1.101E-10      1.37    <-- DIS
+      91      11.15793412      11.15793412      -8.063E-11      1.38    <-- DIS
+      92      11.15793412      11.15793412      -5.591E-11      1.40    <-- DIS
+      93      11.15793412      11.15793412      -3.530E-11      1.41    <-- DIS
+      94      11.15793412      11.15793412      -1.821E-11      1.43    <-- DIS
+      95      11.15793412      11.15793412      -4.143E-12      1.44    <-- DIS
+      96      11.15793412      11.15793412       7.338E-12      1.46    <-- DIS
+      97      11.15793412      11.15793412       1.661E-11      1.47    <-- DIS
+      98      11.15793412      11.15793412       2.400E-11      1.49    <-- DIS
+      99      11.15793412      11.15793412       2.979E-11      1.50    <-- DIS
+     100      11.15793412      11.15793412       3.423E-11      1.52    <-- DIS
+     101      11.15793412      11.15793412       3.753E-11      1.53    <-- DIS
+     102      11.15793412      11.15793412       3.987E-11      1.55    <-- DIS
+     103      11.15793412      11.15793412       4.141E-11      1.56    <-- DIS
+     104      11.15793412      11.15793412       4.228E-11      1.58    <-- DIS
+     105      11.15793412      11.15793412       4.261E-11      1.59    <-- DIS
+     106      11.15793412      11.15793412       4.248E-11      1.61    <-- DIS
+     107      11.15793412      11.15793412       4.199E-11      1.62    <-- DIS
+     108      11.15793412      11.15793412       4.121E-11      1.63    <-- DIS
+     109      11.15793412      11.15793412       4.019E-11      1.65    <-- DIS
+     110      11.15793412      11.15793412       3.901E-11      1.67    <-- DIS
+     111      11.15793412      11.15793412       3.768E-11      1.68    <-- DIS
+     112      11.15793412      11.15793412       3.626E-11      1.69    <-- DIS
+     113      11.15793412      11.15793412       3.477E-11      1.71    <-- DIS
+     114      11.15793412      11.15793412       3.324E-11      1.72    <-- DIS
+     115      11.15793412      11.15793412       3.169E-11      1.74    <-- DIS
+     116      11.15793412      11.15793412       3.015E-11      1.75    <-- DIS
+     117      11.15793412      11.15793412       2.861E-11      1.77    <-- DIS
+     118      11.15793412      11.15793412       2.710E-11      1.78    <-- DIS
+     119      11.15793412      11.15793412       2.563E-11      1.80    <-- DIS
+     120      11.15793412      11.15793412       2.419E-11      1.81    <-- DIS
+     121      11.15793412      11.15793412       2.280E-11      1.83    <-- DIS
+     122      11.15793412      11.15793412       2.146E-11      1.84    <-- DIS
+     123      11.15793412      11.15793412       2.018E-11      1.86    <-- DIS
+     124      11.15793412      11.15793412       1.895E-11      1.87    <-- DIS
+     125      11.15793412      11.15793412       1.778E-11      1.89    <-- DIS
+     126      11.15793412      11.15793412       1.666E-11      1.90    <-- DIS
+     127      11.15793412      11.15793412       1.560E-11      1.92    <-- DIS
+     128      11.15793412      11.15793412       1.460E-11      1.93    <-- DIS
+     129      11.15793412      11.15793412       1.364E-11      1.95    <-- DIS
+     130      11.15793412      11.15793412       1.275E-11      1.96    <-- DIS
+     131      11.15793412      11.15793412       1.190E-11      1.98    <-- DIS
+     132      11.15793412      11.15793412       1.110E-11      1.99    <-- DIS
+     133      11.15793412      11.15793412       1.035E-11      2.01    <-- DIS
+     134      11.15793412      11.15793412       9.646E-12      2.02    <-- DIS
+     135      11.15793412      11.15793412       8.982E-12      2.04    <-- DIS
+     136      11.15793412      11.15793412       8.363E-12      2.05    <-- DIS
+     137      11.15793412      11.15793412       7.780E-12      2.07    <-- DIS
+     138      11.15793412      11.15793412       7.235E-12      2.08    <-- DIS
+     139      11.15793412      11.15793412       6.729E-12      2.10    <-- DIS
+     140      11.15793412      11.15793412       6.253E-12      2.11    <-- DIS
+     141      11.15793412      11.15793412       5.810E-12      2.12    <-- DIS
+     142      11.15793412      11.15793412       5.397E-12      2.14    <-- DIS
+     143      11.15793412      11.15793412       5.008E-12      2.16    <-- DIS
+     144      11.15793412      11.15793412       4.649E-12      2.17    <-- DIS
+     145      11.15793412      11.15793412       4.314E-12      2.18    <-- DIS
+     146      11.15793412      11.15793412       4.002E-12      2.20    <-- DIS
+     147      11.15793412      11.15793412       3.712E-12      2.21    <-- DIS
+     148      11.15793412      11.15793412       3.440E-12      2.23    <-- DIS
+     149      11.15793412      11.15793412       3.191E-12      2.24    <-- DIS
+     150      11.15793412      11.15793412       2.956E-12      2.26    <-- DIS
+     151      11.15793412      11.15793412       2.738E-12      2.27    <-- DIS
+     152      11.15793412      11.15793412       2.538E-12      2.29    <-- DIS
+     153      11.15793412      11.15793412       2.349E-12      2.30    <-- DIS
+     154      11.15793412      11.15793412       2.175E-12      2.32    <-- DIS
+     155      11.15793412      11.15793412       2.013E-12      2.33    <-- DIS
+     156      11.15793412      11.15793412       1.867E-12      2.35    <-- DIS
+     157      11.15793412      11.15793412       1.725E-12      2.36    <-- DIS
+     158      11.15793412      11.15793412       1.596E-12      2.38    <-- DIS
+     159      11.15793412      11.15793412       1.477E-12      2.40    <-- DIS
+     160      11.15793412      11.15793412       1.367E-12      2.41    <-- DIS
+     161      11.15793412      11.15793412       1.264E-12      2.43    <-- DIS
+     162      11.15793412      11.15793412       1.169E-12      2.44    <-- DIS
+     163      11.15793412      11.15793412       1.081E-12      2.46    <-- DIS
+     164      11.15793412      11.15793412       1.002E-12      2.47    <-- DIS
+     165      11.15793412      11.15793412       9.222E-13      2.49    <-- DIS
+     166      11.15793412      11.15793412       8.562E-13      2.50    <-- DIS
+     167      11.15793412      11.15793412       7.898E-13      2.52    <-- DIS
+
+             <<<      Delta < 1.000E-12  over  3 iterations     >>>
+             <<< Disentanglement convergence criteria satisfied >>>
+
+        Final Omega_I    11.15793412 (Ang^2)
+
+ +----------------------------------------------------------------------------+
+
+ Time to disentangle bands      2.564 (sec)
+
+ Writing checkpoint file sro.chk... done
+
+
+ *------------------------------- WANNIERISE ---------------------------------*
+ +--------------------------------------------------------------------+<-- CONV
+ | Iter  Delta Spread     RMS Gradient      Spread (Ang^2)      Time  |<-- CONV
+ +--------------------------------------------------------------------+<-- CONV
+
+ ------------------------------------------------------------------------------
+ Initial State
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80279358
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80279358
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57722456
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.18281172
+
+      0     0.112E+02     0.0000000000       11.1828117222       2.56  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0248776 O_TOT=     11.1828117 <-- SPRD
+ ------------------------------------------------------------------------------
+ Cycle:      1
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80133683
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80133683
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57699148
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17966515
+
+      1    -0.315E-02     0.0276212437       11.1796651461       2.60  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0217310 O_TOT=     11.1796651 <-- SPRD
+ Delta: O_D=  0.1132399E-14 O_OD= -0.3146576E-02 O_TOT= -0.3146576E-02 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:      2
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80114232
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80114232
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57691134
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17919598
+
+      2    -0.469E-03     0.0149504660       11.1791959809       2.64  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0212619 O_TOT=     11.1791960 <-- SPRD
+ Delta: O_D=  0.3433189E-14 O_OD= -0.4691652E-03 O_TOT= -0.4691652E-03 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:      3
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80109195
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80109194
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687662
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17906051
+
+      3    -0.135E-03     0.0099213975       11.1790605145       2.68  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0211264 O_TOT=     11.1790605 <-- SPRD
+ Delta: O_D= -0.2009264E-14 O_OD= -0.1354665E-03 O_TOT= -0.1354665E-03 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:      4
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80107766
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80107766
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57686531
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17902063
+
+      4    -0.399E-04     0.0058815375       11.1790206252       2.73  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210865 O_TOT=     11.1790206 <-- SPRD
+ Delta: O_D= -0.2455994E-14 O_OD= -0.3988926E-04 O_TOT= -0.3988926E-04 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:      5
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80107305
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80107305
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57686508
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17901118
+
+      5    -0.944E-05     0.0024533594       11.1790111841       2.77  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210771 O_TOT=     11.1790112 <-- SPRD
+ Delta: O_D= -0.7435123E-16 O_OD= -0.9441101E-05 O_TOT= -0.9441101E-05 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:      6
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80107090
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80107090
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57686682
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900862
+
+      6    -0.257E-05     0.0013576782       11.1790086163       2.81  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210745 O_TOT=     11.1790086 <-- SPRD
+ Delta: O_D= -0.5708678E-16 O_OD= -0.2567810E-05 O_TOT= -0.2567810E-05 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:      7
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80107027
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80107027
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57686734
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900789
+
+      7    -0.726E-06     0.0007836278       11.1790078908       2.85  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210738 O_TOT=     11.1790079 <-- SPRD
+ Delta: O_D= -0.1065223E-16 O_OD= -0.7255339E-06 O_TOT= -0.7255339E-06 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:      8
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106913
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106913
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57686901
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900726
+
+      8    -0.628E-06     0.0005466422       11.1790072631       2.89  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210731 O_TOT=     11.1790073 <-- SPRD
+ Delta: O_D= -0.1748537E-16 O_OD= -0.6276083E-06 O_TOT= -0.6276083E-06 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:      9
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106810
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106810
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687069
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900690
+
+      9    -0.368E-06     0.0004488961       11.1790068950       2.93  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210728 O_TOT=     11.1790069 <-- SPRD
+ Delta: O_D= -0.1946619E-17 O_OD= -0.3681105E-06 O_TOT= -0.3681105E-06 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     10
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106752
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106752
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687170
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900675
+
+     10    -0.147E-06     0.0003236751       11.1790067482       2.98  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.4569410E-17 O_OD= -0.1468678E-06 O_TOT= -0.1468678E-06 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     11
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106728
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106728
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687214
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900670
+
+     11    -0.457E-07     0.0001863696       11.1790067025       3.02  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.2238572E-17 O_OD= -0.4569339E-07 O_TOT= -0.4569339E-07 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     12
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106718
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106718
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687232
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     12    -0.114E-07     0.0000893712       11.1790066911       3.06  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D=  0.4120038E-19 O_OD= -0.1139127E-07 O_TOT= -0.1139127E-07 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     13
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     13    -0.343E-08     0.0000660007       11.1790066876       3.10  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.5798297E-18 O_OD= -0.3431686E-08 O_TOT= -0.3431685E-08 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     14
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     14    -0.126E-11     0.0000226851       11.1790066876       3.13  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.2024696E-22 O_OD= -0.1263319E-11 O_TOT= -0.1264766E-11 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     15
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     15    -0.236E-11     0.0000226739       11.1790066876       3.15  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.6191742E-22 O_OD= -0.2359713E-11 O_TOT= -0.2359002E-11 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     16
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     16    -0.345E-11     0.0000226525       11.1790066876       3.18  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.1032033E-21 O_OD= -0.3449432E-11 O_TOT= -0.3449685E-11 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     17
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106720
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106720
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687230
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     17    -0.118E-08     0.0000226209       11.1790066865       3.22  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.5006450E-20 O_OD= -0.1177142E-08 O_TOT= -0.1177142E-08 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     18
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106720
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106720
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687230
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     18    -0.941E-12     0.0000157425       11.1790066865       3.24  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.2742460E-22 O_OD= -0.9419687E-12 O_TOT= -0.9414691E-12 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     19
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106720
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106720
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687230
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     19    -0.529E-12     0.0000157403       11.1790066865       3.27  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.8606214E-22 O_OD= -0.5294792E-12 O_TOT= -0.5293543E-12 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     20
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106720
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106720
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687230
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     20    -0.106E-11     0.0000157278       11.1790066865       3.29  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.1714443E-21 O_OD= -0.1056415E-11 O_TOT= -0.1056932E-11 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     21
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106720
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106720
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687230
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     21    -0.158E-11     0.0000157029       11.1790066865       3.32  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.2553330E-21 O_OD= -0.1578362E-11 O_TOT= -0.1577405E-11 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     22
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687230
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     22    -0.309E-09     0.0000156656       11.1790066862       3.36  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D=  0.3578557E-19 O_OD= -0.3089558E-09 O_TOT= -0.3089564E-09 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     23
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687230
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     23    -0.551E-12     0.0000160704       11.1790066862       3.39  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.2625125E-21 O_OD= -0.5517392E-12 O_TOT= -0.5506706E-12 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     24
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687230
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     24    -0.110E-11     0.0000160498       11.1790066861       3.41  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.5225136E-21 O_OD= -0.1099211E-11 O_TOT= -0.1099565E-11 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     25
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     25    -0.209E-09     0.0000160085       11.1790066859       3.45  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.5257998E-19 O_OD= -0.2093816E-09 O_TOT= -0.2093827E-09 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     26
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     26    -0.995E-13     0.0000089154       11.1790066859       3.48  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D=  0.3458263E-22 O_OD= -0.1006521E-12 O_TOT= -0.9947598E-13 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     27
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     27    -0.272E-12     0.0000089200       11.1790066859       3.51  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.6206595E-22 O_OD= -0.2707071E-12 O_TOT= -0.2717826E-12 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     28
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     28    -0.441E-12     0.0000089157       11.1790066859       3.53  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.1583815E-21 O_OD= -0.4404359E-12 O_TOT= -0.4405365E-12 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     29
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     29    -0.169E-12     0.0000089026       11.1790066859       3.56  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.9602172E-22 O_OD= -0.1696525E-12 O_TOT= -0.1687539E-12 <-- DLTA
+ ------------------------------------------------------------------------------
+ Cycle:     30
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+     30    -0.338E-12     0.0000088938       11.1790066859       3.58  <-- CONV
+        O_D=      0.0000000 O_OD=      0.0210726 O_TOT=     11.1790067 <-- SPRD
+ Delta: O_D= -0.1912159E-21 O_OD= -0.3379311E-12 O_TOT= -0.3375078E-12 <-- DLTA
+ ------------------------------------------------------------------------------
+
+             <<<     Delta < 1.000E-12  over  5 iterations     >>>
+             <<< Wannierisation convergence criteria satisfied >>>
+
+ Final State
+  WF centre and spread    1  ( -0.000000,  0.000000, -0.000000 )     3.80106719
+  WF centre and spread    2  ( -0.000000, -0.000000, -0.000000 )     3.80106719
+  WF centre and spread    3  ( -0.000000, -0.000000,  0.000000 )     3.57687231
+  Sum of centres and spreads ( -0.000000, -0.000000, -0.000000 )    11.17900669
+
+         Spreads (Ang^2)       Omega I      =    11.157934122
+        ================       Omega D      =     0.000000000
+                               Omega OD     =     0.021072564
+    Final Spread (Ang^2)       Omega Total  =    11.179006686
+ ------------------------------------------------------------------------------
+ Time for wannierise            1.035 (sec)
+
+ Writing checkpoint file sro.chk... done
+
+ *---------------------------------------------------------------------------*
+ |                               PLOTTING                                    |
+ *---------------------------------------------------------------------------*
+
+
+ Calculating interpolated band-structure
+
+ Time to calculate interpolated band structure       0.476 (sec)
+
+ Time for plotting             43.421 (sec)
+ Total Execution Time          54.444 (sec)
+
+ *===========================================================================*
+ |                             TIMING INFORMATION                            |
+ *===========================================================================*
+ |    Tag                                                Ncalls      Time (s)|
+ |---------------------------------------------------------------------------|
+ |kmesh: get                                        :         1         6.705|
+ |overlap: allocate                                 :         1         0.000|
+ |overlap: read                                     :         1         0.606|
+ |dis: main                                         :         1         2.564|
+ |wann: main                                        :         1         1.035|
+ |plot: main                                        :         1        43.421|
+ *---------------------------------------------------------------------------*
+
+ All done: wannier90 exiting
diff --git a/test/python/w90_optics/sro_hr.dat b/test/python/w90_optics/sro_hr.dat
new file mode 100644
index 00000000..c740c522
--- /dev/null
+++ b/test/python/w90_optics/sro_hr.dat
@@ -0,0 +1,17040 @@
+ written on  1Jul2021 at 17:37:25 
+           3
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diff --git a/test/python/w90_optics_Sr2RuO4.py b/test/python/w90_optics_Sr2RuO4.py
new file mode 100644
index 00000000..2495459f
--- /dev/null
+++ b/test/python/w90_optics_Sr2RuO4.py
@@ -0,0 +1,70 @@
+#!/bin/python3
+import numpy as np
+
+import triqs.utility.mpi as mpi
+from h5 import HDFArchive
+from triqs.gf import MeshReFreq
+
+from triqs_dft_tools.sumk_dft import SumkDFT
+from triqs_dft_tools.sumk_dft_transport import transport_distribution, init_spectroscopy, conductivity_and_seebeck, write_output_to_hdf
+from triqs_dft_tools.converters.wannier90 import Wannier90Converter
+
+kx = 5
+seedname = 'sro'
+w90_params = {'seedname': 'w90_optics/'+seedname, 'nk_optics': [kx, kx, kx]}
+n_wf = 3
+
+# ----------------- set-up sum_k -----------------------
+
+Converter = Wannier90Converter(seedname=w90_params['seedname'], rot_mat_type='wannier', bloch_basis=False)
+Converter.convert_dft_input()
+
+# add group 'dft_transp_input' and some other stuff in 'dft_misc_input' needed for transport
+h5_archive = ''.join([w90_params['seedname'], '.h5'])
+if mpi.is_master_node():
+    with HDFArchive(h5_archive, 'a') as ar:
+        band_window = np.array([(1, n_wf) for k in range(ar['dft_input']['kpts'].shape[0])])
+        band_window_optics = np.array([(1, n_wf) for k in range(ar['dft_input']['kpts'].shape[0])])
+        for group_name, group_prop in [('band_window', [band_window]), ('rot_symmetries', [np.eye(3)]), ('n_symmetries', 1)]:
+            ar['dft_misc_input'].create_group(group_name)
+            ar['dft_misc_input'][group_name] = group_prop
+        # dft_transp_input
+        ar.create_group('dft_transp_input')
+        ar['dft_transp_input'].create_group('band_window_optics')
+        ar['dft_transp_input']['band_window_optics'] = [band_window_optics]
+
+# create SumK object
+window = (-4., 4.)
+n_w = 1001
+beta = 40
+mu = 11.369
+w_mesh = MeshReFreq(window=window, n_w=n_w)
+sum_k = SumkDFT(h5_archive, use_dft_blocks=False, mesh=w_mesh)
+
+# ----------------- create Sigma / set into sum_k -----------------------
+
+sigma_freq = [sum_k.block_structure.create_gf(ish=iineq, mesh=w_mesh) for iineq in range(sum_k.n_inequiv_shells)]
+
+# Sigma const
+eta_sigma = 0.01
+for block, gf in sigma_freq[0]:
+    gf << - eta_sigma * 1j
+
+sum_k.set_mu(mu)
+sum_k.set_Sigma(sigma_freq)
+
+# ----------------- compute optical properties -----------------------
+
+Om_mesh = [0.0, 0.2]
+eta_lattice = 0.001
+directions = ['xx']
+
+sum_k, cell_volume = init_spectroscopy(sum_k, code='wannier90', w90_params=w90_params)
+
+Gamma_w, omega, Om_mesh = transport_distribution(sum_k, directions=directions,
+                                                 Om_mesh=Om_mesh, energy_window=window,
+                                                 with_Sigma=True, broadening=eta_lattice,
+                                                 beta=beta, code='wannier90', cell_volume=cell_volume)
+
+if mpi.is_master_node():
+    optic_cond, seebeck, kappa = conductivity_and_seebeck(Gamma_w, omega, Om_mesh, sum_k.SP, directions, beta=beta, method=None)