| /******************************************************************************* |
| * Copyright (c) 2003, 2010 IBM Corporation and others. |
| * All rights reserved. This program and the accompanying materials |
| * are made available under the terms of the Eclipse Public License v1.0 |
| * which accompanies this distribution, and is available at |
| * http://www.eclipse.org/legal/epl-v10.html |
| * |
| * Contributors: |
| * IBM Corporation - initial API and implementation |
| *******************************************************************************/ |
| package org.eclipse.draw2d.graph; |
| |
| import java.util.ArrayList; |
| import java.util.List; |
| |
| /** |
| * Performs a graph layout of a <code>DirectedGraph</code>. The directed graph |
| * must meet the following conditions: |
| * <UL> |
| * <LI>The graph must be connected. |
| * <LI>All edge's must be added to the graph's {@link DirectedGraph#edges edges} |
| * list exactly once. |
| * <LI>All nodes must be added to the graph's {@link DirectedGraph#nodes nodes} |
| * list exactly once. |
| * </UL> |
| * |
| * This algorithm will: |
| * <UL> |
| * <LI>break cycles by inverting a set of feedback edges. Feedback edges will |
| * have the flag {@link Edge#isFeedback} set to <code>true</code>. The following |
| * statements are true with respect to the inverted edge. When the algorithm |
| * completes, it will invert the edges again, but will leave the feedback flags |
| * set. |
| * <LI>for each node <em>n</em>, assign n to a "rank" R(n), such that: for each |
| * edge (m, n) in n.incoming, R(m)<=R(n)-(m,n).delta. The total weighted edge |
| * lengths shall be no greater than is necessary to meet this requirement for |
| * all edges in the graph. |
| * <LI>attempt to order the nodes in their ranks as to minimize crossings. |
| * <LI>assign <em>y</em> coordinates to each node based on its rank. The spacing |
| * between ranks is the sum of the bottom padding of the previous rank, and the |
| * top padding of the next rank. |
| * <LI>assign <em>x</em> coordinates such that the graph is easily readable. The |
| * exact behavior is undefined, but will favor edge's with higher |
| * {@link Edge#weight}s. The minimum x value assigned to a node or bendpoint |
| * will be 0. |
| * <LI>assign <em>bendpoints</em> to all edge's which span more than 1 rank. |
| * </UL> |
| * <P> |
| * For each NODE: |
| * <UL> |
| * <LI>The x coordinate will be assigned a value >= 0 |
| * <LI>The y coordinate will be assigned a value >= 0 |
| * <LI>The rank will be assigned a value >=0 |
| * <LI>The height will be set to the height of the tallest node on the same row |
| * </UL> |
| * <P> |
| * For each EDGE: |
| * <UL> |
| * <LI>If an edge spans more than 1 row, it will have a list of |
| * {@link org.eclipse.draw2d.graph.Edge#vNodes virtual} nodes. The virtual nodes |
| * will be assigned an x coordinate indicating the routing path for that edge. |
| * <LI>If an edge is a feedback edge, it's <code>isFeedback</code> flag will be |
| * set, and if it has virtual nodes, they will be in reverse order (bottom-up). |
| * </UL> |
| * <P> |
| * This class is not guaranteed to produce the same results for each invocation. |
| * |
| * @author Randy Hudson |
| * @since 2.1.2 |
| */ |
| public class DirectedGraphLayout { |
| |
| List steps = new ArrayList(); |
| |
| /** |
| * @since 3.1 |
| */ |
| public DirectedGraphLayout() { |
| init(); |
| } |
| |
| void init() { |
| steps.add(new TransposeMetrics()); |
| steps.add(new BreakCycles()); |
| steps.add(new RouteEdges()); |
| steps.add(new InitialRankSolver()); |
| steps.add(new TightSpanningTreeSolver()); |
| steps.add(new RankAssignmentSolver()); |
| steps.add(new PopulateRanks()); |
| steps.add(new VerticalPlacement()); |
| steps.add(new MinCross()); |
| steps.add(new LocalOptimizer()); |
| steps.add(new HorizontalPlacement()); |
| } |
| |
| /** |
| * Lays out the given graph |
| * |
| * @param graph |
| * the graph to layout |
| */ |
| public void visit(DirectedGraph graph) { |
| if (graph.nodes.isEmpty()) |
| return; |
| for (int i = 0; i < steps.size(); i++) { |
| GraphVisitor visitor = (GraphVisitor) steps.get(i); |
| visitor.visit(graph); |
| } |
| for (int i = steps.size() - 1; i >= 0; i--) { |
| GraphVisitor visitor = (GraphVisitor) steps.get(i); |
| visitor.revisit(graph); |
| } |
| } |
| |
| } |