mirror of
https://github.com/triqs/dft_tools
synced 2024-10-31 19:23:45 +01:00
165b44a081
- for meshes : clean concept w/ doc, add cbegin, and changed iterator to const_iterator (more standard name).
196 lines
9.6 KiB
C++
196 lines
9.6 KiB
C++
/*******************************************************************************
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*
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* TRIQS: a Toolbox for Research in Interacting Quantum Systems
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*
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* Copyright (C) 2012 by M. Ferrero, O. Parcollet
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*
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* TRIQS is free software: you can redistribute it and/or modify it under the
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* terms of the GNU General Public License as published by the Free Software
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* Foundation, either version 3 of the License, or (at your option) any later
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* version.
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*
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* TRIQS is distributed in the hope that it will be useful, but WITHOUT ANY
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* WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
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* FOR A PARTICULAR PURPOSE. See the GNU General Public License for more
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* details.
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*
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* You should have received a copy of the GNU General Public License along with
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* TRIQS. If not, see <http://www.gnu.org/licenses/>.
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*
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******************************************************************************/
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#ifndef TRIQS_GF_MESH_PRODUCT_H
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#define TRIQS_GF_MESH_PRODUCT_H
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#include "./mesh_tools.hpp"
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#include "../domains/product.hpp"
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#include <triqs/utility/tuple_tools.hpp>
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#include <triqs/utility/mini_vector.hpp>
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namespace triqs { namespace gfs {
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template<typename... Meshes> struct mesh_product : tag::composite {
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typedef domain_product<typename Meshes::domain_t ... > domain_t;
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typedef std::tuple<typename Meshes::index_t ... > index_t;
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typedef std::tuple<Meshes...> m_tuple_t;
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typedef std::tuple<typename Meshes::mesh_point_t ...> m_pt_tuple_t;
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typedef typename domain_t::point_t domain_pt_t;
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static constexpr int dim = sizeof...(Meshes);
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mesh_product () {}
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mesh_product (Meshes const & ... meshes) : m_tuple(meshes...), _dom(meshes.domain()...) {}
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domain_t const & domain() const { return _dom;}
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m_tuple_t const & components() const { return m_tuple;}
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m_tuple_t & components() { return m_tuple;}
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/// size of the mesh is the product of size
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struct _aux0 { template<typename M> size_t operator()(M const & m, size_t R) { return R*m.size();}};
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size_t size() const { return triqs::tuple::fold(_aux0(), m_tuple, 1);}
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/// Conversions point <-> index <-> linear_index
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struct _aux1 { template<typename P, typename M, typename I> void operator()(P & p, M const & m, I const& i) {p = m.index_to_point(i);}};
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typename domain_t::point_t index_to_point(index_t const & ind) const { domain_pt_t res; triqs::tuple::apply_on_zip(_aux1(), res,m_tuple,ind); return res;}
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// index[0] + component[0].size * (index[1] + component[1].size* (index[2] + ....))
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struct _aux2 { template<typename I, typename M> size_t operator()(M const & m, I const & i,size_t R) {return m.index_to_linear(i) + R * m.size();}};
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size_t index_to_linear(index_t const & ii) const { return triqs::tuple::fold_on_zip(_aux2(), m_tuple, ii, size_t(0)); }
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// Same but a tuple of mesh_point_t
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struct _aux3 { template<typename P, typename M> size_t operator()(M const & m, P const & p,size_t R) {return p.linear_index() + R * m.size();}};
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size_t mp_to_linear(m_pt_tuple_t const & mp) const { return triqs::tuple::fold_on_zip(_aux3(), m_tuple, mp, size_t(0)); }
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//
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struct _aux4 { template< typename M, typename V> V * operator()(M const & m, V * v) {*v = m.size(); return ++v;}};
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utility::mini_vector<size_t,dim> all_size_as_mini_vector () const {
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utility::mini_vector<size_t,dim> res;
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triqs::tuple::fold(_aux4(), m_tuple, &res[0] );
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return res;
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}
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// Same but a variadic list of mesh_point_t
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template<typename ... MP> size_t mesh_pt_components_to_linear(MP const & ... mp) const {
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static_assert(std::is_same< std::tuple<MP...>, m_pt_tuple_t>::value, "Call incorrect ");
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//static_assert(std::is_same< std::tuple<typename std::remove_cv<typename std::remove_reference<MP>::type>::type...>, m_pt_tuple_t>::value, "Call incorrect ");
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return mp_to_linear(std::forward_as_tuple(mp...));
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} // speed test ? or make a variadic fold...
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/// The wrapper for the mesh point
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class mesh_point_t : tag::mesh_point{
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const mesh_product * m;
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m_pt_tuple_t _c; bool _atend;
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struct F2 { template<typename M> typename M::mesh_point_t operator()(M const & m, typename M::index_t const & i) const { return m[i];}};
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struct F1 { template<typename M> typename M::mesh_point_t operator()(M const & m) const { return m[typename M::index_t()];}};
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public :
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mesh_point_t(mesh_product const & m_, index_t index_ ) : m(&m_), _c (triqs::tuple::apply_on_zip(F2(), m_.m_tuple, index_)), _atend(false) {}
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mesh_point_t(mesh_product const & m_) : m(&m_), _c (triqs::tuple::apply(F1(), m_.m_tuple)), _atend(false) {}
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m_pt_tuple_t const & components_tuple() const { return _c;}
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size_t linear_index() const { return m->mp_to_linear(_c);}
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const mesh_product * mesh() const { return m;}
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typedef domain_pt_t cast_t;
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operator cast_t() const { return m->index_to_point(index);}
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// index[0] +=1; if index[0]==m.component[0].size() { index[0]=0; index[1] +=1; if ....} and so on until dim
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struct _aux1 { template<typename P> bool operator()(P & p, bool done)
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{if (done) return true; p.advance(); if (p.at_end()) {p.reset(); return false;} return true;}
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};
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void advance() { triqs::tuple::fold(_aux1(), _c, false);}
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//index_t index() const { return _index;} // not implemented yet
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bool at_end() const { return _atend;}
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struct _aux{ template<typename M> size_t operator()(M & m,size_t ) { m.reset(); return 0;}};
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void reset() { _atend = false; triqs::tuple::fold(_aux(), _c,0);}
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};// end mesh_point_t
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/// Accessing a point of the mesh
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mesh_point_t operator[](index_t i) const { return mesh_point_t(*this, i);}
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mesh_point_t operator()(typename Meshes::index_t ... i) const { return (*this)[std::make_tuple(i...)];}
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/// Iterating on all the points...
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typedef mesh_pt_generator<mesh_product> const_iterator;
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const_iterator begin() const { return const_iterator (this);}
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const_iterator end() const { return const_iterator (this, true);}
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const_iterator cbegin() const { return const_iterator (this);}
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const_iterator cend() const { return const_iterator (this, true);}
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/// Mesh comparison
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friend bool operator == (mesh_product const & M1, mesh_product const & M2) { return M1.m_tuple==M2.m_tuple; }
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/// Write into HDF5
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struct _auxh5w {
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h5::group gr; _auxh5w( h5::group gr_) : gr(gr_) {} //icc has yet another bug on new initialization form with {}...
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template<typename M> size_t operator()(M const & m, size_t N) { std::stringstream fs;fs <<"MeshComponent"<< N; h5_write(gr,fs.str(), m); return N+1; }
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};
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friend void h5_write (h5::group fg, std::string subgroup_name, mesh_product const & m) {
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h5::group gr = fg.create_group(subgroup_name);
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//h5_write(gr,"domain",m.domain());
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triqs::tuple::fold(_auxh5w(gr), m.components(), size_t(0));
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}
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/// Read from HDF5
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struct _auxh5r {
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h5::group gr;_auxh5r( h5::group gr_) : gr(gr_) {}
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template<typename M> size_t operator()(M & m, size_t N) { std::stringstream fs;fs <<"MeshComponent"<< N; h5_read(gr,fs.str(), m); return N+1; }
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};
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friend void h5_read (h5::group fg, std::string subgroup_name, mesh_product & m){
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h5::group gr = fg.open_group(subgroup_name);
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//h5_read(gr,"domain",m._dom);
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triqs::tuple::fold(_auxh5r(gr), m.components(), size_t(0));
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}
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// BOOST Serialization
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friend class boost::serialization::access;
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template<typename Archive> struct _aux_ser {
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Archive & ar;_aux_ser( Archive & ar_) : ar(ar_) {}
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template<typename M> size_t operator()(M & m, size_t N) {
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std::stringstream fs;fs <<"MeshComponent"<< N;
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ar & boost::serialization::make_nvp(fs.str().c_str(),m);
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return N+1;
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}
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};
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template<class Archive>
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void serialize(Archive & ar, const unsigned int version) {
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triqs::tuple::fold(_aux_ser<Archive>(ar), m_tuple, size_t(0));
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}
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private:
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m_tuple_t m_tuple;
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domain_t _dom;
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};
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//template<int pos, typename ... M>
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//typename std::tuple_element<pos,typename mesh_product<M...>::index_t>::type get_index1(typename mesh_product<M...>::mesh_point_t const & p) { return std::get<pos>(p.components_tuple());}
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template<int pos, typename P>
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auto get_index(P const & p) DECL_AND_RETURN( std::get<pos>(p.components_tuple()).index());
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template<int pos, typename P>
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auto get_point(P const & p) DECL_AND_RETURN( std::get<pos>( p.mesh()->components() ).index_to_point( std::get<pos>(p.components_tuple()).index() ) );
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template<int pos, typename P>
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auto get_component(P const & p) DECL_AND_RETURN( std::get<pos>(p.components_tuple()));
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// C++14
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//auto get_point(P const & p) { return std::get<pos> (p.mesh()->components()).index_to_point( std::get<pos>(p.components_tuple()));}
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// Given a composite mesh m , and a linear array of storage A
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// reinterpret_linear_array(m,A) returns a d-dimensionnal view of the array
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// with indices egal to the indices of the components of the mesh.
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// Very useful for slicing, currying functions.
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template<typename ... Meshes, typename T, ull_t OptionsFlags >
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arrays::array_view<T, sizeof...(Meshes),OptionsFlags, arrays::indexmaps::mem_layout::fortran_order(sizeof...(Meshes)) >
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reinterpret_linear_array(mesh_product<Meshes...> const & m, arrays::array_view<T,1,OptionsFlags> const & A) {
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static int constexpr rank = sizeof...(Meshes);
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typedef arrays::array_view<T, sizeof...(Meshes),OptionsFlags, arrays::indexmaps::mem_layout::fortran_order(rank)> return_t;
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typedef typename return_t::indexmap_type im_t;
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auto l = m.all_size_as_mini_vector();
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typename im_t::strides_type sv;
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std::ptrdiff_t s= 1;
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for (int u=0; u<rank; ++u) { sv[u] = s; s *= l[u];} // fortran type folding
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return return_t (im_t (l,sv,0) , A.storage());
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}
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}}
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#endif
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