📄 all_planar_input_files_test.cpp
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//=======================================================================// Copyright 2007 Aaron Windsor//// Distributed under the Boost Software License, Version 1.0. (See// accompanying file LICENSE_1_0.txt or copy at// http://www.boost.org/LICENSE_1_0.txt)//=======================================================================/*This test looks in the directory "planar_input_graphs" for any filesof the form *.dimacs. Each such file is used to create an input graphand test the input graph for planarity. If the graph is planar, astraight line drawing is generated and verified. If the graph isn'tplanar, a kuratowski subgraph is isolated and verified.This test needs to be linked against Boost.Filesystem.*/#include <iostream>#include <fstream>#include <vector>#include <string>#include <utility>#include <boost/property_map.hpp>#include <boost/lexical_cast.hpp>#include <boost/tuple/tuple.hpp>#include <boost/filesystem.hpp>#include <boost/algorithm/string.hpp>#include <boost/test/minimal.hpp>#include <boost/graph/adjacency_list.hpp>#include <boost/graph/depth_first_search.hpp>#include <boost/graph/properties.hpp>#include <boost/graph/graph_traits.hpp>#include <boost/graph/planar_canonical_ordering.hpp>#include <boost/graph/make_connected.hpp>#include <boost/graph/make_biconnected_planar.hpp>#include <boost/graph/make_maximal_planar.hpp>#include <boost/graph/is_straight_line_drawing.hpp>#include <boost/graph/is_kuratowski_subgraph.hpp>#include <boost/graph/chrobak_payne_drawing.hpp>#include <boost/graph/boyer_myrvold_planar_test.hpp>#include <boost/graph/planar_detail/add_edge_visitors.hpp>using namespace boost;struct coord_t{ std::size_t x; std::size_t y;};template <typename Graph>void read_dimacs(Graph& g, const std::string& filename){ typedef typename graph_traits<Graph>::vertex_descriptor vertex_t; std::vector<vertex_t> vertices_by_index; std::ifstream in(filename.c_str()); while (!in.eof()) { char buffer[256]; in.getline(buffer, 256); std::string s(buffer); if (s.size() == 0) continue; std::vector<std::string> v; split(v, buffer, is_any_of(" \t\n")); if (v[0] == "p") { //v[1] == "edge" g = Graph(boost::lexical_cast<std::size_t>(v[2].c_str())); std::copy(vertices(g).first, vertices(g).second, std::back_inserter(vertices_by_index) ); } else if (v[0] == "e") { add_edge(vertices_by_index [boost::lexical_cast<std::size_t>(v[1].c_str())], vertices_by_index [boost::lexical_cast<std::size_t>(v[2].c_str())], g); } }}int test_graph(const std::string& dimacs_filename){ typedef adjacency_list<listS, vecS, undirectedS, property<vertex_index_t, int>, property<edge_index_t, int> > graph; typedef graph_traits<graph>::edge_descriptor edge_t; typedef graph_traits<graph>::edge_iterator edge_iterator_t; typedef graph_traits<graph>::vertex_iterator vertex_iterator_t; typedef graph_traits<graph>::edges_size_type e_size_t; typedef graph_traits<graph>::vertices_size_type v_size_t; typedef graph_traits<graph>::vertex_descriptor vertex_t; typedef std::pair<vertex_t, vertex_t> vertex_pair_t; typedef edge_index_update_visitor<property_map<graph, edge_index_t>::type> edge_visitor_t; vertex_iterator_t vi, vi_end; edge_iterator_t ei, ei_end; graph g; read_dimacs(g, dimacs_filename); // Initialize the interior edge index property_map<graph, edge_index_t>::type e_index = get(edge_index, g); e_size_t edge_count = 0; for(tie(ei, ei_end) = edges(g); ei != ei_end; ++ei) put(e_index, *ei, edge_count++); // Initialize the interior vertex index - not needed if the vertices // are stored with a vecS /* property_map<graph, vertex_index_t>::type v_index = get(vertex_index, g); v_size_t vertex_count = 0; for(tie(vi, vi_end) = vertices(g); vi != vi_end; ++vi) put(v_index, *vi, vertex_count++); */ // This edge_updater will automatically update the interior edge // index of the graph as edges are created. edge_visitor_t edge_updater(get(edge_index, g), num_edges(g)); // The input graph may not be maximal planar, but the Chrobak-Payne straight // line drawing needs a maximal planar graph as input. So, we make a copy of // the original graph here, then add edges to the graph to make it maximal // planar. When we're done creating a drawing of the maximal planar graph, // we can use the same mapping of vertices to points on the grid to embed the // original, non-maximal graph. graph g_copy(g); // Add edges to make g connected, if it isn't already make_connected(g, get(vertex_index, g), edge_updater); std::vector<graph_traits<graph>::edge_descriptor> kuratowski_edges; typedef std::vector< std::vector<edge_t> > edge_permutation_storage_t; typedef boost::iterator_property_map < edge_permutation_storage_t::iterator, property_map<graph, vertex_index_t>::type > edge_permutation_t; edge_permutation_storage_t edge_permutation_storage(num_vertices(g)); edge_permutation_t perm(edge_permutation_storage.begin(), get(vertex_index,g) ); // Test for planarity, computing the planar embedding or the kuratowski // subgraph. if (!boyer_myrvold_planarity_test(boyer_myrvold_params::graph = g, boyer_myrvold_params::embedding = perm, boyer_myrvold_params::kuratowski_subgraph = std::back_inserter(kuratowski_edges) ) ) { std::cout << "Not planar. "; BOOST_REQUIRE(is_kuratowski_subgraph(g, kuratowski_edges.begin(), kuratowski_edges.end() ) ); return 0; } // If we get this far, we have a connected planar graph. make_biconnected_planar(g, perm, get(edge_index, g), edge_updater); // Compute the planar embedding of the (now) biconnected planar graph BOOST_CHECK (boyer_myrvold_planarity_test(boyer_myrvold_params::graph = g, boyer_myrvold_params::embedding = perm ) ); // If we get this far, we have a biconnected planar graph make_maximal_planar(g, perm, get(vertex_index,g), get(edge_index,g), edge_updater ); // Now the graph is triangulated - we can compute the final planar embedding BOOST_CHECK (boyer_myrvold_planarity_test(boyer_myrvold_params::graph = g, boyer_myrvold_params::embedding = perm ) ); // Compute a planar canonical ordering of the vertices std::vector<vertex_t> ordering; planar_canonical_ordering(g, perm, std::back_inserter(ordering)); BOOST_CHECK(ordering.size() == num_vertices(g)); typedef std::vector< coord_t > drawing_storage_t; typedef boost::iterator_property_map < drawing_storage_t::iterator, property_map<graph, vertex_index_t>::type > drawing_map_t; drawing_storage_t drawing_vector(num_vertices(g)); drawing_map_t drawing(drawing_vector.begin(), get(vertex_index,g)); // Compute a straight line drawing chrobak_payne_straight_line_drawing(g, perm, ordering.begin(), ordering.end(), drawing ); std::cout << "Planar. "; BOOST_REQUIRE (is_straight_line_drawing(g, drawing)); return 0;}int test_main(int argc, char* argv[]){ std::string input_directory_str = "planar_input_graphs"; if (argc > 1) { input_directory_str = std::string(argv[1]); } std::cout << "Reading planar input files from " << input_directory_str << std::endl; filesystem::path input_directory = filesystem::system_complete (filesystem::path(input_directory_str, filesystem::native)); const std::string dimacs_suffix = ".dimacs"; filesystem::directory_iterator dir_end; for( filesystem::directory_iterator dir_itr(input_directory); dir_itr != dir_end; ++dir_itr) { if (!ends_with(dir_itr->string(), dimacs_suffix)) continue; std::cout << "Testing " << dir_itr->path().leaf() << "... "; BOOST_REQUIRE (test_graph(dir_itr->string()) == 0); std::cout << std::endl; } return 0;}
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