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/*
 * (C) Copyright 2020-2021, by Dimitrios Michail and Contributors.
 *
 * JGraphT : a free Java graph-theory library
 *
 * See the CONTRIBUTORS.md file distributed with this work for additional
 * information regarding copyright ownership.
 *
 * This program and the accompanying materials are made available under the
 * terms of the Eclipse Public License 2.0 which is available at
 * http://www.eclipse.org/legal/epl-2.0, or the
 * GNU Lesser General Public License v2.1 or later
 * which is available at
 * http://www.gnu.org/licenses/old-licenses/lgpl-2.1-standalone.html.
 *
 * SPDX-License-Identifier: EPL-2.0 OR LGPL-2.1-or-later
 */
package org.jgrapht;

import org.jgrapht.util.LiveIterableWrapper;

/**
 * Presents a graph as a collection of views suitable for graphs which contain a very large number
 * of vertices or edges. Graph algorithms written these methods can work with graphs without the
 * restrictions imposed by 32-bit arithmetic.
 *
 * 

* Whether the returned iterators support removal of elements is left to the graph implementation. * It is the responsibility of callers who rely on this behavior to only use graph implementations * which support it. *

* * @param the graph vertex type * @param the graph edge type * * @author Dimitrios Michail */ public interface GraphIterables { /** * Get the underlying graph. * * @return the underlying graph */ Graph getGraph(); /** * Returns an iterable over the edges of the graph. * *

* Whether the ordering is deterministic, depends on the actual graph implementation. It is the * responsibility of callers who rely on this behavior to only use graph implementations which * support it. * * @return an iterable over the edges of the graph. */ default Iterable edges() { return new LiveIterableWrapper<>(() -> getGraph().edgeSet()); } /** * Return the number of edges in the graph. * * @return the number of edges. */ default long edgeCount() { return getGraph().edgeSet().size(); } /** * Returns an iterable view over the vertices contained in this graph. The returned iterator is * a live view of the vertices. If the graph is modified while an iteration is in progress, the * results of the iteration are undefined. * *

* The graph implementation may maintain a particular ordering for deterministic iteration, but * this is not required. It is the responsibility of callers who rely on this behavior to only * use graph implementations which support it. *

* * @return an iterable view of the vertices contained in this graph */ default Iterable vertices() { return new LiveIterableWrapper<>(() -> getGraph().vertexSet()); } /** * Return the number of vertices in the graph. * * @return the number of vertices */ default long vertexCount() { return getGraph().vertexSet().size(); } /** * Returns an iterable view over all edges touching the specified vertex. The returned iterators * are live views. If the graph is modified while an iteration is in progress, the results of * the iteration are undefined. If no edges are touching the specified vertex, the returned * iterators are already exhausted. * * @param vertex input vertex * @return an iterable view of the vertices contained in this graph * @throws IllegalArgumentException if vertex is not found in the graph. * @throws NullPointerException if vertex is null. */ default Iterable edgesOf(V vertex) { return new LiveIterableWrapper<>(() -> getGraph().edgesOf(vertex)); } /** * Returns the degree of the specified vertex. * *

* A degree of a vertex in an undirected graph is the number of edges touching that vertex. * Edges with same source and target vertices (self-loops) are counted twice. * *

* In directed graphs this method returns the sum of the "in degree" and the "out degree". * * @param vertex vertex whose degree is to be calculated. * @return the degree of the specified vertex. * * @throws IllegalArgumentException if vertex is not found in the graph. * @throws NullPointerException if vertex is null. */ default long degreeOf(V vertex) { return getGraph().degreeOf(vertex); } /** * Returns an iterable view over all edges incoming into the specified vertex. The returned * iterators are live views. If the graph is modified while an iteration is in progress, the * results of the iteration are undefined. * *

* In the case of undirected graphs the returned iterators return all edges touching the vertex, * thus, some of the returned edges may have their source and target vertices in the opposite * order. * * @param vertex input vertex * @return an iterable view of all edges incoming into the specified vertex * @throws IllegalArgumentException if vertex is not found in the graph. * @throws NullPointerException if vertex is null. */ default Iterable incomingEdgesOf(V vertex) { return new LiveIterableWrapper<>(() -> getGraph().incomingEdgesOf(vertex)); } /** * Returns the "in degree" of the specified vertex. * *

* The "in degree" of a vertex in a directed graph is the number of inward directed edges from * that vertex. See * http://mathworld.wolfram.com/Indegree.html. * *

* In the case of undirected graphs this method returns the number of edges touching the vertex. * Edges with same source and target vertices (self-loops) are counted twice. * * @param vertex vertex whose degree is to be calculated. * @return the degree of the specified vertex. * * @throws IllegalArgumentException if vertex is not found in the graph. * @throws NullPointerException if vertex is null. */ default long inDegreeOf(V vertex) { return getGraph().inDegreeOf(vertex); } /** * Returns an iterable view over all edges outgoing into the specified vertex. The returned * iterators are live views. If the graph is modified while an iteration is in progress, the * results of the iteration are undefined. * *

* In the case of undirected graphs the returned iterators return all edges touching the vertex, * thus, some of the returned edges may have their source and target vertices in the opposite * order. * * @param vertex input vertex * @return an iterable view of all edges outgoing from the specified vertex * @throws IllegalArgumentException if vertex is not found in the graph. * @throws NullPointerException if vertex is null. */ default Iterable outgoingEdgesOf(V vertex) { return new LiveIterableWrapper<>(() -> getGraph().outgoingEdgesOf(vertex)); } /** * Returns the "out degree" of the specified vertex. * *

* The "out degree" of a vertex in a directed graph is the number of outward directed edges from * that vertex. See * http://mathworld.wolfram.com/Outdegree.html. * *

* In the case of undirected graphs this method returns the number of edges touching the vertex. * Edges with same source and target vertices (self-loops) are counted twice. * * @param vertex vertex whose degree is to be calculated. * @return the degree of the specified vertex. * * @throws IllegalArgumentException if vertex is not found in the graph. * @throws NullPointerException if vertex is null. */ default long outDegreeOf(V vertex) { return getGraph().outDegreeOf(vertex); } /** * Returns an iterable view over all edges connecting source vertex to target vertex if such * vertices exist in this graph. The returned iterators are live views. If the graph is modified * while an iteration is in progress, the results of the iteration are undefined. * * If any of the vertices does not exist or is null, returns null. If * both vertices exist but no edges found, returns an iterable which returns exhausted * iterators. * *

* In undirected graphs, some of the returned edges may have their source and target vertices in * the opposite order. In simple graphs the returned set is either singleton set or empty set. *

* * @param sourceVertex source vertex of the edge. * @param targetVertex target vertex of the edge. * * @return an iterable view of all edges connecting source to target vertex. * * @throws IllegalArgumentException if vertex is not found in the graph. * @throws NullPointerException if vertex is null. */ default Iterable allEdges(V sourceVertex, V targetVertex) { return new LiveIterableWrapper<>(() -> getGraph().getAllEdges(sourceVertex, targetVertex)); } }




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