ossrv_pub/boost_apis/boost/graph/sequential_vertex_coloring.hpp
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//=======================================================================
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// Copyright 1997, 1998, 1999, 2000 University of Notre Dame.
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// Copyright 2004 The Trustees of Indiana University
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// Authors: Andrew Lumsdaine, Lie-Quan Lee, Jeremy G. Siek
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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_GRAPH_SEQUENTIAL_VERTEX_COLORING_HPP
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#define BOOST_GRAPH_SEQUENTIAL_VERTEX_COLORING_HPP
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#include <vector>
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#include <boost/graph/graph_traits.hpp>
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#include <boost/tuple/tuple.hpp>
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#include <boost/property_map.hpp>
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#include <boost/limits.hpp>
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#ifdef BOOST_NO_TEMPLATED_ITERATOR_CONSTRUCTORS
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#  include <iterator>
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#endif
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/* This algorithm is to find coloring of a graph
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   Algorithm: 
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   Let G = (V,E) be a graph with vertices (somehow) ordered v_1, v_2, ...,
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   v_n. For k = 1, 2, ..., n the sequential algorithm assigns v_k to the
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   smallest possible color. 
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   Reference:
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   Thomas F. Coleman and Jorge J. More, Estimation of sparse Jacobian
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   matrices and graph coloring problems. J. Numer. Anal. V20, P187-209, 1983
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   v_k is stored as o[k] here. 
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   The color of the vertex v will be stored in color[v].
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   i.e., vertex v belongs to coloring color[v] */
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namespace boost {
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  template <class VertexListGraph, class OrderPA, class ColorMap>
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  typename property_traits<ColorMap>::value_type
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  sequential_vertex_coloring(const VertexListGraph& G, OrderPA order, 
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                             ColorMap color)
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  {
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    typedef graph_traits<VertexListGraph> GraphTraits;
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    typedef typename GraphTraits::vertex_descriptor Vertex;
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    typedef typename property_traits<ColorMap>::value_type size_type;
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    size_type max_color = 0;
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    const size_type V = num_vertices(G);
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    // We need to keep track of which colors are used by
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    // adjacent vertices. We do this by marking the colors
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    // that are used. The mark array contains the mark
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    // for each color. The length of mark is the
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    // number of vertices since the maximum possible number of colors
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    // is the number of vertices.
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    std::vector<size_type> mark(V, 
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                                std::numeric_limits<size_type>::max BOOST_PREVENT_MACRO_SUBSTITUTION());
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    //Initialize colors 
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    typename GraphTraits::vertex_iterator v, vend;
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    for (tie(v, vend) = vertices(G); v != vend; ++v)
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      put(color, *v, V-1);
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    //Determine the color for every vertex one by one
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    for ( size_type i = 0; i < V; i++) {
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      Vertex current = get(order,i);
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      typename GraphTraits::adjacency_iterator v, vend;
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      //Mark the colors of vertices adjacent to current.
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      //i can be the value for marking since i increases successively
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      for (tie(v,vend) = adjacent_vertices(current, G); v != vend; ++v)
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        mark[get(color,*v)] = i; 
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      //Next step is to assign the smallest un-marked color
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      //to the current vertex.
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      size_type j = 0;
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      //Scan through all useable colors, find the smallest possible
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      //color that is not used by neighbors.  Note that if mark[j]
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      //is equal to i, color j is used by one of the current vertex's
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      //neighbors.
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      while ( j < max_color && mark[j] == i ) 
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        ++j;
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      if ( j == max_color )  //All colors are used up. Add one more color
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        ++max_color;
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      //At this point, j is the smallest possible color
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      put(color, current, j);  //Save the color of vertex current
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    }
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    return max_color;
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  }
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  template<class VertexListGraph, class ColorMap>
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  typename property_traits<ColorMap>::value_type
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  sequential_vertex_coloring(const VertexListGraph& G, ColorMap color)
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  {
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    typedef typename graph_traits<VertexListGraph>::vertex_descriptor
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      vertex_descriptor;
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    typedef typename graph_traits<VertexListGraph>::vertex_iterator
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      vertex_iterator;
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    std::pair<vertex_iterator, vertex_iterator> v = vertices(G);
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#ifndef BOOST_NO_TEMPLATED_ITERATOR_CONSTRUCTORS
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    std::vector<vertex_descriptor> order(v.first, v.second);
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#else
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    std::vector<vertex_descriptor> order;
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    order.reserve(std::distance(v.first, v.second));
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    while (v.first != v.second) order.push_back(*v.first++);
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#endif
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    return sequential_vertex_coloring
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             (G, 
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              make_iterator_property_map
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              (order.begin(), identity_property_map(), 
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               graph_traits<VertexListGraph>::null_vertex()), 
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              color);
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  }
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}
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#endif