epoc32/include/stdapis/boost/graph/edge_connectivity.hpp
author William Roberts <williamr@symbian.org>
Wed, 31 Mar 2010 12:33:34 +0100
branchSymbian3
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Current Symbian^3 public API header files (from PDK 3.0.h) This is the epoc32/include tree with the "platform" subtrees removed, and all but a selected few mbg and rsg files removed.
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//=======================================================================
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// Copyright 2000 University of Notre Dame.
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// Authors: Jeremy G. Siek, Andrew Lumsdaine, Lie-Quan Lee
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//
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// Distributed under the Boost Software License, Version 1.0. (See
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// accompanying file LICENSE_1_0.txt or copy at
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// http://www.boost.org/LICENSE_1_0.txt)
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//=======================================================================
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#ifndef BOOST_EDGE_CONNECTIVITY
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#define BOOST_EDGE_CONNECTIVITY
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// WARNING: not-yet fully tested!
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#include <boost/config.hpp>
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#include <vector>
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#include <set>
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#include <algorithm>
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#include <boost/graph/edmunds_karp_max_flow.hpp>
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namespace boost {
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  namespace detail {
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    template <class Graph>
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    inline
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    std::pair<typename graph_traits<Graph>::vertex_descriptor,
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              typename graph_traits<Graph>::degree_size_type>
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    min_degree_vertex(Graph& g)
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    {
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      typedef graph_traits<Graph> Traits;
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      typename Traits::vertex_descriptor p;
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      typedef typename Traits::degree_size_type size_type;
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      size_type delta = (std::numeric_limits<size_type>::max)();
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      typename Traits::vertex_iterator i, iend;
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      for (tie(i, iend) = vertices(g); i != iend; ++i)
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        if (degree(*i, g) < delta) {
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          delta = degree(*i, g);
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          p = *i;
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        }
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      return std::make_pair(p, delta);
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    }
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    template <class Graph, class OutputIterator>
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    void neighbors(const Graph& g, 
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                   typename graph_traits<Graph>::vertex_descriptor u,
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                   OutputIterator result)
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    {
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      typename graph_traits<Graph>::adjacency_iterator ai, aend;
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      for (tie(ai, aend) = adjacent_vertices(u, g); ai != aend; ++ai)
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        *result++ = *ai;
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    }
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    template <class Graph, class VertexIterator, class OutputIterator>
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    void neighbors(const Graph& g, 
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                   VertexIterator first, VertexIterator last,
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                   OutputIterator result)
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    {
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      for (; first != last; ++first)
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        neighbors(g, *first, result);
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    }
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  } // namespace detail
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  // O(m n)
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  template <class VertexListGraph, class OutputIterator>
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  typename graph_traits<VertexListGraph>::degree_size_type
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  edge_connectivity(VertexListGraph& g, OutputIterator disconnecting_set)
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  {
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    //-------------------------------------------------------------------------
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    // Type Definitions
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    typedef graph_traits<VertexListGraph> Traits;
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    typedef typename Traits::vertex_iterator vertex_iterator;
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    typedef typename Traits::edge_iterator edge_iterator;
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    typedef typename Traits::out_edge_iterator out_edge_iterator;
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    typedef typename Traits::vertex_descriptor vertex_descriptor;
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    typedef typename Traits::degree_size_type degree_size_type;
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    typedef color_traits<default_color_type> Color;
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    typedef adjacency_list_traits<vecS, vecS, directedS> Tr;
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    typedef typename Tr::edge_descriptor Tr_edge_desc;
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    typedef adjacency_list<vecS, vecS, directedS, no_property, 
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      property<edge_capacity_t, degree_size_type,
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        property<edge_residual_capacity_t, degree_size_type,
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          property<edge_reverse_t, Tr_edge_desc> > > > 
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      FlowGraph;
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    typedef typename graph_traits<FlowGraph>::edge_descriptor edge_descriptor;
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    //-------------------------------------------------------------------------
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    // Variable Declarations
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    vertex_descriptor u, v, p, k;
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    edge_descriptor e1, e2;
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    bool inserted;
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    vertex_iterator vi, vi_end;
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    edge_iterator ei, ei_end;
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    degree_size_type delta, alpha_star, alpha_S_k;
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    std::set<vertex_descriptor> S, neighbor_S;
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    std::vector<vertex_descriptor> S_star, non_neighbor_S;
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    std::vector<default_color_type> color(num_vertices(g));
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    std::vector<edge_descriptor> pred(num_vertices(g));
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    //-------------------------------------------------------------------------
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    // Create a network flow graph out of the undirected graph
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    FlowGraph flow_g(num_vertices(g));
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    typename property_map<FlowGraph, edge_capacity_t>::type
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      cap = get(edge_capacity, flow_g);
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    typename property_map<FlowGraph, edge_residual_capacity_t>::type
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      res_cap = get(edge_residual_capacity, flow_g);
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    typename property_map<FlowGraph, edge_reverse_t>::type
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      rev_edge = get(edge_reverse, flow_g);
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    for (tie(ei, ei_end) = edges(g); ei != ei_end; ++ei) {
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      u = source(*ei, g), v = target(*ei, g);
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      tie(e1, inserted) = add_edge(u, v, flow_g);
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      cap[e1] = 1;
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      tie(e2, inserted) = add_edge(v, u, flow_g);
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      cap[e2] = 1; // not sure about this
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      rev_edge[e1] = e2;
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      rev_edge[e2] = e1;
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    }
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    //-------------------------------------------------------------------------
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    // The Algorithm
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    tie(p, delta) = detail::min_degree_vertex(g);
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    S_star.push_back(p);
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    alpha_star = delta;
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    S.insert(p);
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    neighbor_S.insert(p);
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    detail::neighbors(g, S.begin(), S.end(), 
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                      std::inserter(neighbor_S, neighbor_S.begin()));
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    std::set_difference(vertices(g).first, vertices(g).second,
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                        neighbor_S.begin(), neighbor_S.end(),
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                        std::back_inserter(non_neighbor_S));
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    while (!non_neighbor_S.empty()) { // at most n - 1 times
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      k = non_neighbor_S.front();
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      alpha_S_k = edmunds_karp_max_flow
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        (flow_g, p, k, cap, res_cap, rev_edge, &color[0], &pred[0]);
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      if (alpha_S_k < alpha_star) {
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        alpha_star = alpha_S_k;
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        S_star.clear();
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        for (tie(vi, vi_end) = vertices(flow_g); vi != vi_end; ++vi)
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          if (color[*vi] != Color::white())
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            S_star.push_back(*vi);
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      }
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      S.insert(k);
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      neighbor_S.insert(k);
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      detail::neighbors(g, k, std::inserter(neighbor_S, neighbor_S.begin()));
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      non_neighbor_S.clear();
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      std::set_difference(vertices(g).first, vertices(g).second,
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                          neighbor_S.begin(), neighbor_S.end(),
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                          std::back_inserter(non_neighbor_S));
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    }
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    //-------------------------------------------------------------------------
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    // Compute edges of the cut [S*, ~S*]
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    std::vector<bool> in_S_star(num_vertices(g), false);
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    typename std::vector<vertex_descriptor>::iterator si;
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    for (si = S_star.begin(); si != S_star.end(); ++si)
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      in_S_star[*si] = true;
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    degree_size_type c = 0;
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    for (si = S_star.begin(); si != S_star.end(); ++si) {
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      out_edge_iterator ei, ei_end;
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      for (tie(ei, ei_end) = out_edges(*si, g); ei != ei_end; ++ei)
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        if (!in_S_star[target(*ei, g)]) {
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          *disconnecting_set++ = *ei;
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          ++c;
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        }
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    }
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    return c;
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  }
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} // namespace boost
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#endif // BOOST_EDGE_CONNECTIVITY