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Added thirdparty: boost library
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//
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//=======================================================================
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// Copyright 1997, 1998, 1999, 2000 University of Notre Dame.
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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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//
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#ifndef BOOST_DISJOINT_SETS_HPP
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#define BOOST_DISJOINT_SETS_HPP
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#include <vector>
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#include <boost/graph/properties.hpp>
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#include <boost/pending/detail/disjoint_sets.hpp>
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namespace boost
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{
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struct find_with_path_halving
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{
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template < class ParentPA, class Vertex >
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Vertex operator()(ParentPA p, Vertex v)
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{
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return detail::find_representative_with_path_halving(p, v);
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}
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};
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struct find_with_full_path_compression
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{
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template < class ParentPA, class Vertex >
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Vertex operator()(ParentPA p, Vertex v)
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{
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return detail::find_representative_with_full_compression(p, v);
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}
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};
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// This is a generalized functor to provide disjoint sets operations
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// with "union by rank" and "path compression". A disjoint-set data
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// structure maintains a collection S={S1, S2, ..., Sk} of disjoint
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// sets. Each set is identified by a representative, which is some
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// member of of the set. Sets are represented by rooted trees. Two
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// heuristics: "union by rank" and "path compression" are used to
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// speed up the operations.
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// Disjoint Set requires two vertex properties for internal use. A
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// RankPA and a ParentPA. The RankPA must map Vertex to some Integral type
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// (preferably the size_type associated with Vertex). The ParentPA
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// must map Vertex to Vertex.
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template < class RankPA, class ParentPA,
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class FindCompress = find_with_full_path_compression >
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class disjoint_sets
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{
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typedef disjoint_sets self;
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inline disjoint_sets() {}
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public:
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inline disjoint_sets(RankPA r, ParentPA p) : rank(r), parent(p) {}
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inline disjoint_sets(const self& c) : rank(c.rank), parent(c.parent) {}
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// Make Set -- Create a singleton set containing vertex x
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template < class Element > inline void make_set(Element x)
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{
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put(parent, x, x);
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typedef typename property_traits< RankPA >::value_type R;
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put(rank, x, R());
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}
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// Link - union the two sets represented by vertex x and y
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template < class Element > inline void link(Element x, Element y)
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{
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detail::link_sets(parent, rank, x, y, rep);
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}
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// Union-Set - union the two sets containing vertex x and y
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template < class Element > inline void union_set(Element x, Element y)
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{
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link(find_set(x), find_set(y));
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}
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// Find-Set - returns the Element representative of the set
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// containing Element x and applies path compression.
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template < class Element > inline Element find_set(Element x)
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{
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return rep(parent, x);
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}
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template < class ElementIterator >
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inline std::size_t count_sets(ElementIterator first, ElementIterator last)
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{
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std::size_t count = 0;
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for (; first != last; ++first)
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if (get(parent, *first) == *first)
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++count;
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return count;
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}
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template < class ElementIterator >
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inline void normalize_sets(ElementIterator first, ElementIterator last)
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{
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for (; first != last; ++first)
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detail::normalize_node(parent, *first);
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}
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template < class ElementIterator >
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inline void compress_sets(ElementIterator first, ElementIterator last)
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{
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for (; first != last; ++first)
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detail::find_representative_with_full_compression(parent, *first);
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}
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protected:
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RankPA rank;
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ParentPA parent;
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FindCompress rep;
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};
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template < class ID = identity_property_map,
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class InverseID = identity_property_map,
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class FindCompress = find_with_full_path_compression >
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class disjoint_sets_with_storage
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{
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typedef typename property_traits< ID >::value_type Index;
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typedef std::vector< Index > ParentContainer;
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typedef std::vector< unsigned char > RankContainer;
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public:
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typedef typename ParentContainer::size_type size_type;
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disjoint_sets_with_storage(
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size_type n = 0, ID id_ = ID(), InverseID inv = InverseID())
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: id(id_), id_to_vertex(inv), rank(n, 0), parent(n)
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{
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for (Index i = 0; i < n; ++i)
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parent[i] = i;
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}
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// note this is not normally needed
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template < class Element > inline void make_set(Element x)
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{
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parent[x] = x;
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rank[x] = 0;
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}
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template < class Element > inline void link(Element x, Element y)
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{
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extend_sets(x, y);
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detail::link_sets(&parent[0], &rank[0], get(id, x), get(id, y), rep);
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}
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template < class Element > inline void union_set(Element x, Element y)
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{
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Element rx = find_set(x);
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Element ry = find_set(y);
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link(rx, ry);
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}
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template < class Element > inline Element find_set(Element x)
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{
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return id_to_vertex[rep(&parent[0], get(id, x))];
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}
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template < class ElementIterator >
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inline std::size_t count_sets(ElementIterator first, ElementIterator last)
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{
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std::size_t count = 0;
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for (; first != last; ++first)
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if (parent[*first] == *first)
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++count;
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return count;
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}
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template < class ElementIterator >
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inline void normalize_sets(ElementIterator first, ElementIterator last)
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{
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for (; first != last; ++first)
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detail::normalize_node(&parent[0], *first);
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}
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template < class ElementIterator >
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inline void compress_sets(ElementIterator first, ElementIterator last)
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{
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for (; first != last; ++first)
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detail::find_representative_with_full_compression(
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&parent[0], *first);
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}
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const ParentContainer& parents() { return parent; }
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protected:
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template < class Element > inline void extend_sets(Element x, Element y)
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{
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Index needed
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= get(id, x) > get(id, y) ? get(id, x) + 1 : get(id, y) + 1;
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if (needed > parent.size())
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{
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rank.insert(rank.end(), needed - rank.size(), 0);
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for (Index k = parent.size(); k < needed; ++k)
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parent.push_back(k);
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}
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}
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ID id;
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InverseID id_to_vertex;
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RankContainer rank;
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ParentContainer parent;
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FindCompress rep;
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};
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} // namespace boost
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#endif // BOOST_DISJOINT_SETS_HPP
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