/******************************************************************************* * * TRIQS: a Toolbox for Research in Interacting Quantum Systems * * Copyright (C) 2012 by M. Ferrero, O. Parcollet * * 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 . * ******************************************************************************/ #ifndef TRIQS_GF_MATSUBARA_TIME_H #define TRIQS_GF_MATSUBARA_TIME_H #include "./tools.hpp" #include "./gf.hpp" #include "./local/tail.hpp" #include "./domains/matsubara.hpp" #include "./meshes/linear.hpp" namespace triqs { namespace gfs { struct imtime {}; namespace gfs_implementation { // mesh type and its factories template struct mesh { typedef linear_mesh> type; typedef typename type::domain_t domain_t; static type make(double beta, statistic_enum S, size_t n_time_slices, mesh_kind mk=half_bins) { return type(domain_t(beta,S), 0, beta, n_time_slices, mk); } }; // singularity template struct singularity { typedef local::tail type;}; template struct singularity { typedef local::tail type;}; // h5 name template struct h5_name { static std::string invoke(){ return "GfImTime";}}; template struct h5_name { static std::string invoke(){ return "GfImTime_s";}}; /// --------------------------- data access --------------------------------- template struct data_proxy : data_proxy_array {}; template struct data_proxy : data_proxy_array {}; /// --------------------------- closest mesh point on the grid --------------------------------- template struct get_closest_point { // index_t is size_t template static size_t invoke(G const * g, closest_pt_wrap const & p) { double x = (g->mesh().kind()==half_bins ? double(p.value) : double(p.value)+ 0.5*g->mesh().delta()); size_t n = std::floor(x/g->mesh().delta()); return n; } }; /// --------------------------- evaluator --------------------------------- // NOT TESTED // TEST THE SPPED when q_view are incorporated... // true evaluator with interpolation ... template ReturnType evaluator_imtime_impl (G const * g, double tau, ReturnType && _tmp) { // interpolate between n and n+1, with weight double beta = g->mesh().domain().beta; int p = std::floor(tau/beta); tau -= p*beta; double a = tau/g->mesh().delta(); long n = std::floor(a); double w = a-n; assert(n < g->mesh().size()-1); auto _ = arrays::ellipsis(); if ((g->mesh().domain().statistic == Fermion) && (p%2==1)) _tmp = - w*g->data()(n, _) - (1-w)*g->data()(n+1, _); else _tmp = w*g->data()(n, _) + (1-w)*g->data()(n+1, _); //else { // Speed test to redo when incoparated qview in main branch // _tmp(0,0) = w*g->data()(n, 0,0) + (1-w)*g->data()(n+1, 0,0); // _tmp(0,1) = w*g->data()(n, 0,1) + (1-w)*g->data()(n+1, 0,1); // _tmp(1,0) = w*g->data()(n, 1,0) + (1-w)*g->data()(n+1, 1,0); // _tmp(1,1) = w*g->data()(n, 1,1) + (1-w)*g->data()(n+1, 1,1); // } return _tmp; } template struct evaluator { private: mutable arrays::matrix _tmp; public : static constexpr int arity = 1; evaluator() = default; evaluator(size_t n1, size_t n2) : _tmp(n1,n2) {} // WHAT happen in resize ?? template arrays::matrix const & operator()(G const * g, double tau) const { return evaluator_imtime_impl(g, tau, _tmp);} template typename G::singularity_t const & operator()(G const * g,freq_infty const &) const {return g->singularity();} }; template struct evaluator { public : static constexpr int arity = 1; template double operator()(G const * g, double tau) const { return evaluator_imtime_impl(g, tau, 0.0);} template typename G::singularity_t const & operator()(G const * g,freq_infty const &) const {return g->singularity();} }; // ------------------------------- Factories -------------------------------------------------- // matrix_valued template struct factories { typedef gf gf_t; template static gf_t make_gf(MeshType && m, tqa::mini_vector shape, local::tail_view const & t) { typename gf_t::data_non_view_t A(shape.front_append(m.size())); A() =0; //return gf_t ( m, std::move(A), t, nothing() ) ; return gf_t (std::forward(m), std::move(A), t, nothing(), evaluator(shape[0],shape[1]) ) ; } static gf_t make_gf(double beta, statistic_enum S, tqa::mini_vector shape, size_t Nmax=1025, mesh_kind mk= half_bins) { return make_gf(mesh::make(beta,S,Nmax,mk), shape, local::tail(shape)); } static gf_t make_gf(double beta, statistic_enum S, tqa::mini_vector shape, size_t Nmax, mesh_kind mk, local::tail_view const & t) { return make_gf(mesh::make(beta,S,Nmax,mk), shape, t); } }; // scalar_valued template struct factories { typedef gf gf_t; template static gf_t make_gf(MeshType && m, local::tail_view const & t) { typename gf_t::data_non_view_t A(m.size()); A() =0; return gf_t (std::forward(m), std::move(A), t, nothing()); } static gf_t make_gf(double beta, statistic_enum S, size_t Nmax=1025, mesh_kind mk= half_bins) { return make_gf(mesh::make(beta,S,Nmax,mk), local::tail(tqa::mini_vector (1,1))); } static gf_t make_gf(double beta, statistic_enum S, size_t Nmax, mesh_kind mk, local::tail_view const & t) { return make_gf(mesh::make(beta,S,Nmax,mk), t); } }; } // gfs_implementation. }} #endif