//======================================================================= // Copyright 1997, 1998, 1999, 2000 University of Notre Dame. // Authors: Andrew Lumsdaine, Lie-Quan Lee, Jeremy G. Siek // // This file is part of the Boost Graph Library // // You should have received a copy of the License Agreement for the // Boost Graph Library along with the software; see the file LICENSE. // If not, contact Office of Research, University of Notre Dame, Notre // Dame, IN 46556. // // Permission to modify the code and to distribute modified code is // granted, provided the text of this NOTICE is retained, a notice that // the code was modified is included with the above COPYRIGHT NOTICE and // with the COPYRIGHT NOTICE in the LICENSE file, and that the LICENSE // file is distributed with the modified code. // // LICENSOR MAKES NO REPRESENTATIONS OR WARRANTIES, EXPRESS OR IMPLIED. // By way of example, but not limitation, Licensor MAKES NO // REPRESENTATIONS OR WARRANTIES OF MERCHANTABILITY OR FITNESS FOR ANY // PARTICULAR PURPOSE OR THAT THE USE OF THE LICENSED SOFTWARE COMPONENTS // OR DOCUMENTATION WILL NOT INFRINGE ANY PATENTS, COPYRIGHTS, TRADEMARKS // OR OTHER RIGHTS. //======================================================================= #include #include #include #include #include /* This example demonstrates the differences between directed and undirected graphs. Sample Output in a directed graph is (u,v) == (v,u) ? 0 weight[(u,v)] = 1.2 weight[(v,u)] = 2.4 in an undirected graph is (u,v) == (v,u) ? 1 weight[(u,v)] = 3.1 weight[(v,u)] = 3.1 the edges incident to v: (0,1) */ int main(int, char*[]) { using namespace boost; using namespace std; const int V = 2; typedef property Weight; typedef adjacency_list UndirectedGraph; UndirectedGraph undigraph(V); typedef adjacency_list DirectedGraph; DirectedGraph digraph(V); { graph_traits::vertex_descriptor u, v; u = vertex(0, digraph); v = vertex(1, digraph); add_edge(u, v, Weight(1.2), digraph); add_edge(v, u, Weight(2.4), digraph); graph_traits::edge_descriptor e1, e2; bool found; tie(e1,found) = edge(u, v, digraph); tie(e2,found) = edge(v, u, digraph); cout << "in a directed graph is "; cout << "(u,v) == (v,u) ? " << (e1 == e2) << endl; property_map::type weight = get(edge_weight, digraph); cout << "weight[(u,v)] = " << get(weight, e1) << endl; cout << "weight[(v,u)] = " << get(weight, e2) << endl; } { graph_traits::vertex_descriptor u, v; u = vertex(0, undigraph); v = vertex(1, undigraph); add_edge(u, v, Weight(3.1), undigraph); graph_traits::edge_descriptor e1, e2; bool found; tie(e1,found) = edge(u, v, undigraph); tie(e2,found) = edge(v, u, undigraph); cout << "in an undirected graph is "; cout << "(u,v) == (v,u) ? " << (e1 == e2) << endl; property_map::type weight = get(edge_weight, undigraph); cout << "weight[(u,v)] = " << get(weight, e1) << endl; cout << "weight[(v,u)] = " << get(weight, e2) << endl; } // Vertices in undirected graphs don't have "out-edges", they have // "incident" edges, but we still use the out_edge() function. // Similarly, "in" and "out" have no meaning in undirected graphs // but we still use source() and target() to access the unordered // pair of vertices connected by the edge. cout << "the edges incident to v: "; graph_traits::out_edge_iterator e, e_end; graph_traits::vertex_descriptor s = vertex(0, undigraph); for (tie(e, e_end) = out_edges(s, undigraph); e != e_end; ++e) cout << "(" << source(*e, undigraph) << "," << target(*e, undigraph) << ")" << endl; return 0; }