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// -*- c++ -*-
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#include <iostream>
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#include <fstream>
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#include <vector>
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#include <cstdlib>
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#include <LEDA/graph.h>
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#include <LEDA/mcb_matching.h>
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#include <LEDA/list.h>
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#include <LEDA/graph_gen.h>
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#include <leda_graph_wrapper.h>
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#include <sage_graph.h>
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//#include <smart_graph.h>
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//#include <dimacs.h>
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#include <hugo/time_measure.h>
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#include <for_each_macros.h>
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#include <hugo/graph_wrapper.h>
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#include <bipartite_graph_wrapper.h>
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#include <hugo/maps.h>
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#include <hugo/max_flow.h>
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using std::cin;
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using std::cout;
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using std::endl;
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using namespace hugo;
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int main() {
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//for leda graph
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leda::graph lg;
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//lg.make_undirected();
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typedef LedaGraphWrapper<leda::graph> Graph;
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Graph g(lg);
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//for UndirSageGraph
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//typedef UndirSageGraph Graph;
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//Graph g;
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typedef Graph::Node Node;
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typedef Graph::NodeIt NodeIt;
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typedef Graph::Edge Edge;
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typedef Graph::EdgeIt EdgeIt;
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typedef Graph::OutEdgeIt OutEdgeIt;
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std::vector<Graph::Node> s_nodes;
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std::vector<Graph::Node> t_nodes;
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int a;
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cout << "number of nodes in the first color class=";
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cin >> a;
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int b;
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cout << "number of nodes in the second color class=";
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cin >> b;
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int m;
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cout << "number of edges=";
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cin >> m;
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int k;
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cout << "A bipartite graph is a random group graph if the color classes \nA and B are partitiones to A_0, A_1, ..., A_{k-1} and B_0, B_1, ..., B_{k-1} \nas equally as possible \nand the edges from A_i goes to A_{i-1 mod k} and A_{i+1 mod k}.\n";
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cout << "number of groups in LEDA random group graph=";
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cin >> k;
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cout << endl;
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leda_list<leda_node> lS;
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leda_list<leda_node> lT;
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random_bigraph(lg, a, b, m, lS, lT, k);
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Graph::NodeMap<int> ref_map(g, -1);
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IterableBoolMap< Graph::NodeMap<int> > bipartite_map(ref_map);
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//generating leda random group graph
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leda_node ln;
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forall(ln, lS) bipartite_map.insert(ln, false);
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forall(ln, lT) bipartite_map.insert(ln, true);
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//making bipartite graph
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typedef BipartiteGraphWrapper<Graph> BGW;
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BGW bgw(g, bipartite_map);
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//st-wrapper
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typedef stBipartiteGraphWrapper<BGW> stGW;
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stGW stgw(bgw);
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ConstMap<stGW::Edge, int> const1map(1);
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stGW::EdgeMap<int> flow(stgw);
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Timer ts;
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ts.reset();
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FOR_EACH_LOC(stGW::EdgeIt, e, stgw) flow.set(e, 0);
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MaxFlow<stGW, int, ConstMap<stGW::Edge, int>, stGW::EdgeMap<int> >
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max_flow_test(stgw, stgw.S_NODE, stgw.T_NODE, const1map, flow/*, true*/);
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max_flow_test.run();
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cout << "HUGO max matching algorithm based on preflow." << endl
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<< "Size of matching: "
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<< max_flow_test.flowValue() << endl;
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cout << "elapsed time: " << ts << endl << endl;
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ts.reset();
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leda_list<leda_edge> ml=MAX_CARD_BIPARTITE_MATCHING(lg);
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cout << "LEDA max matching algorithm." << endl
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<< "Size of matching: "
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<< ml.size() << endl;
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cout << "elapsed time: " << ts << endl << endl;
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// ts.reset();
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// FOR_EACH_LOC(stGW::EdgeIt, e, stgw) flow.set(e, 0);
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// typedef SageGraph MutableGraph;
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// while (max_flow_test.augmentOnBlockingFlow<MutableGraph>()) { }
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// cout << "HUGO max matching algorithm based on blocking flow augmentation."
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// << endl << "Matching size: "
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// << max_flow_test.flowValue() << endl;
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// cout << "elapsed time: " << ts << endl << endl;
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{
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SageGraph hg;
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SageGraph::Node s=hg.addNode();
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SageGraph::Node t=hg.addNode();
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BGW::NodeMap<SageGraph::Node> b_s_nodes(bgw);
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BGW::NodeMap<SageGraph::Node> b_t_nodes(bgw);
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FOR_EACH_INC_LOC(BGW::ClassNodeIt, n, bgw, BGW::S_CLASS) {
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b_s_nodes.set(n, hg.addNode());
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hg.addEdge(s, b_s_nodes[n]);
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}
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FOR_EACH_INC_LOC(BGW::ClassNodeIt, n, bgw, BGW::T_CLASS) {
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b_t_nodes.set(n, hg.addNode());
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hg.addEdge(b_t_nodes[n], t);
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}
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FOR_EACH_LOC(BGW::EdgeIt, e, bgw)
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hg.addEdge(b_s_nodes[bgw.tail(e)], b_t_nodes[bgw.head(e)]);
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ConstMap<SageGraph::Edge, int> cm(1);
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SageGraph::EdgeMap<int> flow(hg); //0
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Timer ts;
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ts.reset();
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MaxFlow<SageGraph, int, ConstMap<SageGraph::Edge, int>,
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SageGraph::EdgeMap<int> >
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max_flow_test(hg, s, t, cm, flow);
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max_flow_test.run();
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cout << "HUGO max matching algorithm on SageGraph by copying the graph, based on preflow."
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<< endl
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<< "Size of matching: "
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<< max_flow_test.flowValue() << endl;
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cout << "elapsed time: " << ts << endl << endl;
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}
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return 0;
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}
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