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/* ==========================================
 * JGraphT : a free Java graph-theory library
 * ==========================================
 *
 * Project Info:  http://jgrapht.sourceforge.net/
 * Project Creator:  Barak Naveh (http://sourceforge.net/users/barak_naveh)
 *
 * (C) Copyright 2003-2008, by Barak Naveh and Contributors.
 *
 * This program and the accompanying materials are dual-licensed under
 * either
 *
 * (a) the terms of the GNU Lesser General Public License version 2.1
 * as published by the Free Software Foundation, or (at your option) any
 * later version.
 *
 * or (per the licensee's choosing)
 *
 * (b) the terms of the Eclipse Public License v1.0 as published by
 * the Eclipse Foundation.
 */
/* --------------------------
 * DirectedNeighborIndex.java
 * --------------------------
 * (C) Copyright 2005-2008, by Charles Fry and Contributors.
 *
 * Original Author:  Charles Fry
 *
 * $Id$
 *
 * Changes
 * -------
 * 13-Dec-2005 : Initial revision (CF);
 *
 */
package org.jgrapht.alg;

import java.util.*;

import org.jgrapht.*;
import org.jgrapht.alg.NeighborIndex.*;
import org.jgrapht.event.*;


/**
 * Maintains a cache of each vertex's neighbors. While lists of neighbors can be
 * obtained from {@link Graphs}, they are re-calculated at each invocation by
 * walking a vertex's incident edges, which becomes inordinately expensive when
 * performed often.
 *
 * 

A vertex's neighbors are cached the first time they are asked for (i.e. * the index is built on demand). The index will only be updated automatically * if it is added to the associated graph as a listener. If it is added as a * listener to a graph other than the one it indexes, results are undefined.

* * @author Charles Fry * @since Dec 13, 2005 */ public class DirectedNeighborIndex implements GraphListener { Map> predecessorMap = new HashMap>(); Map> successorMap = new HashMap>(); private DirectedGraph graph; /** * Creates a neighbor index for the specified directed graph. * * @param g the graph for which a neighbor index is to be created. */ public DirectedNeighborIndex(DirectedGraph g) { graph = g; } /** * Returns the set of vertices which are the predecessors of a specified * vertex. The returned set is backed by the index, and will be updated when * the graph changes as long as the index has been added as a listener to * the graph. * * @param v the vertex whose predecessors are desired * * @return all unique predecessors of the specified vertex */ public Set predecessorsOf(V v) { return getPredecessors(v).getNeighbors(); } /** * Returns the set of vertices which are the predecessors of a specified * vertex. If the graph is a multigraph, vertices may appear more than once * in the returned list. Because a list of predecessors can not be * efficiently maintained, it is reconstructed on every invocation by * duplicating entries in the neighbor set. It is thus more efficient to use * {@link #predecessorsOf(Object)} unless duplicate neighbors are required. * * @param v the vertex whose predecessors are desired * * @return all predecessors of the specified vertex */ public List predecessorListOf(V v) { return getPredecessors(v).getNeighborList(); } /** * Returns the set of vertices which are the successors of a specified * vertex. The returned set is backed by the index, and will be updated when * the graph changes as long as the index has been added as a listener to * the graph. * * @param v the vertex whose successors are desired * * @return all unique successors of the specified vertex */ public Set successorsOf(V v) { return getSuccessors(v).getNeighbors(); } /** * Returns the set of vertices which are the successors of a specified * vertex. If the graph is a multigraph, vertices may appear more than once * in the returned list. Because a list of successors can not be efficiently * maintained, it is reconstructed on every invocation by duplicating * entries in the neighbor set. It is thus more efficient to use {@link * #successorsOf(Object)} unless duplicate neighbors are required. * * @param v the vertex whose successors are desired * * @return all successors of the specified vertex */ public List successorListOf(V v) { return getSuccessors(v).getNeighborList(); } /** * @see GraphListener#edgeAdded(GraphEdgeChangeEvent) */ @Override public void edgeAdded(GraphEdgeChangeEvent e) { E edge = e.getEdge(); V source = graph.getEdgeSource(edge); V target = graph.getEdgeTarget(edge); // if a map does not already contain an entry, // then skip addNeighbor, since instantiating the map // will take care of processing the edge (which has already // been added) if (successorMap.containsKey(source)) { getSuccessors(source).addNeighbor(target); } else { getSuccessors(source); } if (predecessorMap.containsKey(target)) { getPredecessors(target).addNeighbor(source); } else { getPredecessors(target); } } /** * @see GraphListener#edgeRemoved(GraphEdgeChangeEvent) */ @Override public void edgeRemoved(GraphEdgeChangeEvent e) { E edge = e.getEdge(); V source = e.getEdgeSource(); V target = e.getEdgeTarget(); if (successorMap.containsKey(source)) { successorMap.get(source).removeNeighbor(target); } if (predecessorMap.containsKey(target)) { predecessorMap.get(target).removeNeighbor(source); } } /** * @see VertexSetListener#vertexAdded(GraphVertexChangeEvent) */ @Override public void vertexAdded(GraphVertexChangeEvent e) { // nothing to cache until there are edges } /** * @see VertexSetListener#vertexRemoved(GraphVertexChangeEvent) */ @Override public void vertexRemoved(GraphVertexChangeEvent e) { predecessorMap.remove(e.getVertex()); successorMap.remove(e.getVertex()); } private Neighbors getPredecessors(V v) { Neighbors neighbors = predecessorMap.get(v); if (neighbors == null) { neighbors = new Neighbors(v, Graphs.predecessorListOf(graph, v)); predecessorMap.put(v, neighbors); } return neighbors; } private Neighbors getSuccessors(V v) { Neighbors neighbors = successorMap.get(v); if (neighbors == null) { neighbors = new Neighbors(v, Graphs.successorListOf(graph, v)); successorMap.put(v, neighbors); } return neighbors; } } // End DirectedNeighborIndex.java




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