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|---|---|---|
| 1 | /* | |
| 2 | * Copyright (c) 2003, the JUNG Project and the Regents of the University | |
| 3 | * of California | |
| 4 | * All rights reserved. | |
| 5 | * | |
| 6 | * This software is open-source under the BSD license; see either | |
| 7 | * "license.txt" or | |
| 8 | * http://jung.sourceforge.net/license.txt for a description. | |
| 9 | */ | |
| 10 | package edu.uci.ics.jung.visualization.contrib; | |
| 11 | /* | |
| 12 | * This source is under the same license with JUNG. | |
| 13 | * http://jung.sourceforge.net/license.txt for a description. | |
| 14 | */ | |
| 15 | //package edu.uci.ics.jung.visualization; | |
| 16 | //package org.ingrid.nexas.graph; | |
| 17 | ||
| 18 | import java.awt.Dimension; | |
| 19 | import java.util.ConcurrentModificationException; | |
| 20 | import java.util.Iterator; | |
| 21 | ||
| 22 | import edu.uci.ics.jung.algorithms.shortestpath.UnweightedShortestPath; | |
| 23 | import edu.uci.ics.jung.graph.Graph; | |
| 24 | import edu.uci.ics.jung.graph.Vertex; | |
| 25 | import edu.uci.ics.jung.visualization.AbstractLayout; | |
| 26 | import edu.uci.ics.jung.visualization.Coordinates; | |
| 27 | ||
| 28 | /** | |
| 29 | * Implements the Kamada-Kawai algorithm for node layout, tweaked to store vertex distances as integers. Uses | |
| 30 | * less memory than the classic KKLayout, but doesn't respect non-integer edge distances or lengths. | |
| 31 | * Does not respect filter calls, and sometimes crashes when the view changes to it. | |
| 32 | * | |
| 33 | * @see "Tomihisa Kamada and Satoru Kawai: An algorithm for drawing general indirect graphs. Information Processing Letters 31(1):7-15, 1989" | |
| 34 | * @see "Tomihisa Kamada: On visualization of abstract objects and relations. Ph.D. dissertation, Dept. of Information Science, Univ. of Tokyo, Dec. 1988." | |
| 35 | * | |
| 36 | * @author Masanori Harada | |
| 37 | */ | |
| 38 | public class KKLayoutInt extends AbstractLayout { | |
| 39 | //private static final Object KK_KEY = "KK_Visualization_Key"; | |
| 40 | ||
| 41 | 0 | private float EPSILON = 0.1f; |
| 42 | ||
| 43 | private int currentIteration; | |
| 44 | 0 | private int maxIterations = 2000; |
| 45 | 0 | private String status = "KKLayoutInt"; |
| 46 | //private Pair key; | |
| 47 | ||
| 48 | private int L; // the ideal length of an edge | |
| 49 | private static final double K = 10000; // arbitrary const number | |
| 50 | private int[] dm; // distance matrix | |
| 51 | ||
| 52 | 0 | private boolean adjustForGravity = true; |
| 53 | 0 | private boolean exchangeVertices = true; |
| 54 | ||
| 55 | private Vertex[] vertices; | |
| 56 | private Coordinates[] xydata; | |
| 57 | ||
| 58 | /** | |
| 59 | * Stores graph distances between vertices of the visible graph | |
| 60 | */ | |
| 61 | protected UnweightedShortestPath unweightedShortestPaths; | |
| 62 | ||
| 63 | /** | |
| 64 | * The diameter of the visible graph. In other words, length of | |
| 65 | * the longest shortest path between any two vertices of the visible graph. | |
| 66 | */ | |
| 67 | protected int diameter; | |
| 68 | ||
| 69 | public KKLayoutInt(Graph g) { | |
| 70 | 0 | super(g); |
| 71 | //key = new Pair(this, KK_KEY); | |
| 72 | 0 | } |
| 73 | ||
| 74 | public String getStatus() { | |
| 75 | 0 | return status + this.getCurrentSize(); |
| 76 | } | |
| 77 | ||
| 78 | public void setMaxIterations(int maxIterations) { | |
| 79 | 0 | this.maxIterations = maxIterations; |
| 80 | 0 | } |
| 81 | ||
| 82 | /** | |
| 83 | * This one is an incremental visualization. | |
| 84 | */ | |
| 85 | public boolean isIncremental() { | |
| 86 | 0 | return true; |
| 87 | } | |
| 88 | ||
| 89 | /** | |
| 90 | * Returns true once the current iteration has passed the maximum count. | |
| 91 | */ | |
| 92 | public boolean incrementsAreDone() { | |
| 93 | 0 | if (currentIteration > maxIterations) { |
| 94 | 0 | return true; |
| 95 | } | |
| 96 | 0 | return false; |
| 97 | } | |
| 98 | ||
| 99 | protected void initialize_local() { | |
| 100 | 0 | } |
| 101 | ||
| 102 | protected void initializeLocations() { | |
| 103 | 0 | super.initializeLocations(); |
| 104 | ||
| 105 | //Random random = new Random(12345L); | |
| 106 | ||
| 107 | 0 | Dimension d = getCurrentSize(); |
| 108 | 0 | int height = d.height; |
| 109 | 0 | int width = d.width; |
| 110 | ||
| 111 | //System.out.println("v=" + getGraph().getVertices()); | |
| 112 | //int n = getVisibleGraph().numVertices(); | |
| 113 | 0 | int n = getVisibleVertices().size(); |
| 114 | 0 | dm = new int[n*n]; |
| 115 | 0 | vertices = new Vertex[n]; |
| 116 | 0 | xydata = new Coordinates[n]; |
| 117 | 0 | unweightedShortestPaths = |
| 118 | new UnweightedShortestPath(getVisibleGraph()); | |
| 119 | ||
| 120 | // assign IDs to all visible vertices | |
| 121 | while(true) { | |
| 122 | try { | |
| 123 | 0 | int index = 0; |
| 124 | 0 | for (Iterator iter = getVisibleVertices().iterator(); |
| 125 | 0 | iter.hasNext(); ) { |
| 126 | 0 | Vertex v = (Vertex) iter.next(); |
| 127 | 0 | Coordinates xyd = getCoordinates(v); |
| 128 | ||
| 129 | //xyd.setX(random.nextDouble() * width); | |
| 130 | //xyd.setY(random.nextDouble() * height); | |
| 131 | ||
| 132 | 0 | vertices[index] = v; |
| 133 | 0 | xydata[index] = xyd; |
| 134 | 0 | index++; |
| 135 | } | |
| 136 | // no cme, break while loop | |
| 137 | 0 | break; |
| 138 | 0 | } catch(ConcurrentModificationException cme) { |
| 139 | // got cme, start over | |
| 140 | 0 | } |
| 141 | } | |
| 142 | ||
| 143 | // This is practically fast, but it would be the best if we have an | |
| 144 | // implementation of All Pairs Shortest Paths(APSP) algorithm. | |
| 145 | 0 | diameter = 0; |
| 146 | 0 | for (int i = 0; i < n - 1; i++) { |
| 147 | 0 | for (int j = i + 1; j < n; j++) { |
| 148 | 0 | int dist = unweightedShortestPaths.getDistance |
| 149 | (vertices[i], vertices[j]).intValue(); | |
| 150 | 0 | if (dist > diameter) |
| 151 | 0 | diameter = dist; |
| 152 | } | |
| 153 | } | |
| 154 | ||
| 155 | 0 | int L0 = height > width ? width : height; |
| 156 | 0 | L = L0 / diameter; |
| 157 | //L = 0.75 * Math.sqrt(height * width / n); | |
| 158 | ||
| 159 | 0 | for (int i = 0; i < n - 1; i++) { |
| 160 | 0 | for (int j = i + 1; j < n; j++) { |
| 161 | 0 | int dist = getDistance(vertices[i], vertices[j]); |
| 162 | 0 | dm[i*n+j] = dist; |
| 163 | 0 | dm[j*n+i] = dist; |
| 164 | } | |
| 165 | } | |
| 166 | 0 | } |
| 167 | ||
| 168 | /** | |
| 169 | * Gets a distance (a length of the shortest path) between | |
| 170 | * the specified vertices. | |
| 171 | * Returned value is used for computing the strength of an embedded spring. | |
| 172 | * You may override this method to visualize a graph with weighted edges. | |
| 173 | * <p> | |
| 174 | * The original Kamada-Kawai algorithm requires a connected graph. | |
| 175 | * That is, pathes must be exist between | |
| 176 | * every pair of vertices in the graph. To visualize a non-connected graph, | |
| 177 | * this method returns (diameter + 1) for vertices that are not connected. | |
| 178 | * <p> | |
| 179 | * The default implementation is as follows: | |
| 180 | * <pre> | |
| 181 | * int dist = unweightedShortestPaths.getShortestPath(v1, v2); | |
| 182 | * if (dist < 0) | |
| 183 | * return diameter + 1; | |
| 184 | * else | |
| 185 | * return dist; | |
| 186 | * </pre> | |
| 187 | */ | |
| 188 | protected int getDistance(Vertex v1, Vertex v2) { | |
| 189 | 0 | int dist = unweightedShortestPaths.getDistance(v1, v2).intValue(); |
| 190 | 0 | if (dist < 0) |
| 191 | 0 | return diameter + 1; |
| 192 | else | |
| 193 | 0 | return dist; |
| 194 | } | |
| 195 | ||
| 196 | protected void initialize_local_vertex(Vertex v) { | |
| 197 | 0 | } |
| 198 | ||
| 199 | public void advancePositions() { | |
| 200 | 0 | currentIteration++; |
| 201 | 0 | double energy = calcEnergy(); |
| 202 | 0 | status = "Kamada-Kawai V=" + getVisibleVertices().size() |
| 203 | + "(" + getGraph().numVertices() + ")" | |
| 204 | + " IT: " + currentIteration | |
| 205 | + " E=" + energy | |
| 206 | ; | |
| 207 | ||
| 208 | 0 | int n = getVisibleGraph().numVertices(); |
| 209 | 0 | if (n == 0) |
| 210 | 0 | return; |
| 211 | ||
| 212 | 0 | double maxDeltaM = 0; |
| 213 | 0 | int pm = -1; // the node having max deltaM |
| 214 | 0 | for (int i = 0; i < n; i++) { |
| 215 | 0 | if (isLocked(vertices[i])) |
| 216 | 0 | continue; |
| 217 | 0 | double deltam = calcDeltaM(i); |
| 218 | //System.out.println("* i=" + i + " deltaM=" + deltam); | |
| 219 | 0 | if (maxDeltaM < deltam) { |
| 220 | 0 | maxDeltaM = deltam; |
| 221 | 0 | pm = i; |
| 222 | } | |
| 223 | } | |
| 224 | 0 | if (pm == -1) |
| 225 | 0 | return; |
| 226 | ||
| 227 | 0 | for (int i = 0; i < 100; i++) { |
| 228 | 0 | double[] dxy = calcDeltaXY(pm); |
| 229 | 0 | xydata[pm].add(dxy[0], dxy[1]); |
| 230 | 0 | double deltam = calcDeltaM(pm); |
| 231 | 0 | if (deltam < EPSILON) |
| 232 | 0 | break; |
| 233 | //if (dxy[0] > 1 || dxy[1] > 1 || dxy[0] < -1 || dxy[1] < -1) | |
| 234 | // break; | |
| 235 | } | |
| 236 | ||
| 237 | 0 | if (adjustForGravity) |
| 238 | 0 | adjustForGravity(); |
| 239 | ||
| 240 | 0 | if (exchangeVertices && maxDeltaM < EPSILON) { |
| 241 | 0 | energy = calcEnergy(); |
| 242 | 0 | for (int i = 0; i < n - 1; i++) { |
| 243 | 0 | if (isLocked(vertices[i])) |
| 244 | 0 | continue; |
| 245 | 0 | for (int j = i + 1; j < n; j++) { |
| 246 | 0 | if (isLocked(vertices[j])) |
| 247 | 0 | continue; |
| 248 | 0 | double xenergy = calcEnergyIfExchanged(i, j); |
| 249 | 0 | if (energy > xenergy) { |
| 250 | 0 | double sx = xydata[i].getX(); |
| 251 | 0 | double sy = xydata[i].getY(); |
| 252 | 0 | xydata[i].setX(xydata[j].getX()); |
| 253 | 0 | xydata[i].setY(xydata[j].getY()); |
| 254 | 0 | xydata[j].setX(sx); |
| 255 | 0 | xydata[j].setY(sy); |
| 256 | //System.out.println("SWAP " + i + " with " + j + | |
| 257 | // " maxDeltaM=" + maxDeltaM); | |
| 258 | 0 | return; |
| 259 | } | |
| 260 | } | |
| 261 | } | |
| 262 | } | |
| 263 | 0 | } |
| 264 | ||
| 265 | /** | |
| 266 | * Shift all vertices so that the center of gravity is located at | |
| 267 | * the center of the screen. | |
| 268 | */ | |
| 269 | public void adjustForGravity() { | |
| 270 | 0 | Dimension d = getCurrentSize(); |
| 271 | 0 | double height = d.getHeight(); |
| 272 | 0 | double width = d.getWidth(); |
| 273 | 0 | double gx = 0; |
| 274 | 0 | double gy = 0; |
| 275 | 0 | for (int i = 0; i < xydata.length; i++) { |
| 276 | 0 | gx += xydata[i].getX(); |
| 277 | 0 | gy += xydata[i].getY(); |
| 278 | } | |
| 279 | 0 | gx /= xydata.length; |
| 280 | 0 | gy /= xydata.length; |
| 281 | 0 | double diffx = width / 2 - gx; |
| 282 | 0 | double diffy = height / 2 - gy; |
| 283 | 0 | for (int i = 0; i < xydata.length; i++) { |
| 284 | 0 | xydata[i].add(diffx, diffy); |
| 285 | } | |
| 286 | 0 | } |
| 287 | ||
| 288 | /** | |
| 289 | * Enable or disable gravity point adjusting. | |
| 290 | */ | |
| 291 | public void setAdjustForGravity(boolean on) { | |
| 292 | 0 | adjustForGravity = on; |
| 293 | 0 | } |
| 294 | ||
| 295 | /** | |
| 296 | * Returns true if gravity point adjusting is enabled. | |
| 297 | */ | |
| 298 | public boolean getAdjustForGravity() { | |
| 299 | 0 | return adjustForGravity; |
| 300 | } | |
| 301 | ||
| 302 | /** | |
| 303 | * Enable or disable the local minimum escape technique by | |
| 304 | * exchanging vertices. | |
| 305 | */ | |
| 306 | public void setExchangeVertices(boolean on) { | |
| 307 | 0 | exchangeVertices = on; |
| 308 | 0 | } |
| 309 | ||
| 310 | /** | |
| 311 | * Returns true if the local minimum escape technique by | |
| 312 | * exchanging vertices is enabled. | |
| 313 | */ | |
| 314 | public boolean getExchangeVertices() { | |
| 315 | 0 | return exchangeVertices; |
| 316 | } | |
| 317 | ||
| 318 | /** | |
| 319 | * Determines a step to new position of the vertex m. | |
| 320 | */ | |
| 321 | private double[] calcDeltaXY(int m) { | |
| 322 | 0 | double dE_dxm = 0; |
| 323 | 0 | double dE_dym = 0; |
| 324 | 0 | double d2E_d2xm = 0; |
| 325 | 0 | double d2E_dxmdym = 0; |
| 326 | 0 | double d2E_dymdxm = 0; |
| 327 | 0 | double d2E_d2ym = 0; |
| 328 | ||
| 329 | 0 | for (int i = 0; i < vertices.length; i++) { |
| 330 | 0 | if (i != m) { |
| 331 | 0 | int dist = dm[m*vertices.length + i]; |
| 332 | 0 | int l_mi = L * dist; |
| 333 | 0 | double k_mi = K / (dist * dist); |
| 334 | 0 | double dx = xydata[m].getX() - xydata[i].getX(); |
| 335 | 0 | double dy = xydata[m].getY() - xydata[i].getY(); |
| 336 | 0 | double d = Math.sqrt(dx * dx + dy * dy); |
| 337 | 0 | double ddd = d * d * d; |
| 338 | ||
| 339 | 0 | dE_dxm += k_mi * (1 - l_mi / d) * dx; |
| 340 | 0 | dE_dym += k_mi * (1 - l_mi / d) * dy; |
| 341 | 0 | d2E_d2xm += k_mi * (1 - l_mi * dy * dy / ddd); |
| 342 | 0 | d2E_dxmdym += k_mi * l_mi * dx * dy / ddd; |
| 343 | //d2E_dymdxm += k_mi * l_mi * dy * dx / ddd; | |
| 344 | 0 | d2E_d2ym += k_mi * (1 - l_mi * dx * dx / ddd); |
| 345 | } | |
| 346 | } | |
| 347 | // d2E_dymdxm equals to d2E_dxmdym. | |
| 348 | 0 | d2E_dymdxm = d2E_dxmdym; |
| 349 | ||
| 350 | 0 | double denomi = d2E_d2xm * d2E_d2ym - d2E_dxmdym * d2E_dymdxm; |
| 351 | 0 | double deltaX = (d2E_dxmdym * dE_dym - d2E_d2ym * dE_dxm) / denomi; |
| 352 | 0 | double deltaY = (d2E_dymdxm * dE_dxm - d2E_d2xm * dE_dym) / denomi; |
| 353 | 0 | return new double[]{deltaX, deltaY}; |
| 354 | } | |
| 355 | ||
| 356 | /** | |
| 357 | * Calculates the gradient of energy function at the vertex m. | |
| 358 | */ | |
| 359 | private double calcDeltaM(int m) { | |
| 360 | 0 | double dEdxm = 0; |
| 361 | 0 | double dEdym = 0; |
| 362 | 0 | for (int i = 0; i < vertices.length; i++) { |
| 363 | 0 | if (i != m) { |
| 364 | 0 | double dist = dm[m*vertices.length + i]; |
| 365 | 0 | double l_mi = L * dist; |
| 366 | 0 | double k_mi = K / (dist * dist); |
| 367 | ||
| 368 | 0 | double dx = xydata[m].getX() - xydata[i].getX(); |
| 369 | 0 | double dy = xydata[m].getY() - xydata[i].getY(); |
| 370 | 0 | double d = Math.sqrt(dx * dx + dy * dy); |
| 371 | ||
| 372 | 0 | double common = k_mi * (1 - l_mi / d); |
| 373 | 0 | dEdxm += common * dx; |
| 374 | 0 | dEdym += common * dy; |
| 375 | } | |
| 376 | } | |
| 377 | 0 | return Math.sqrt(dEdxm * dEdxm + dEdym * dEdym); |
| 378 | } | |
| 379 | ||
| 380 | /** | |
| 381 | * Calculates the energy function E. | |
| 382 | */ | |
| 383 | private double calcEnergy() { | |
| 384 | 0 | double energy = 0; |
| 385 | 0 | for (int i = 0; i < vertices.length - 1; i++) { |
| 386 | 0 | for (int j = i + 1; j < vertices.length; j++) { |
| 387 | 0 | double dist = dm[i*vertices.length + i]; |
| 388 | 0 | double l_ij = L * dist; |
| 389 | 0 | double k_ij = K / (dist * dist); |
| 390 | 0 | double dx = xydata[i].getX() - xydata[j].getX(); |
| 391 | 0 | double dy = xydata[i].getY() - xydata[j].getY(); |
| 392 | 0 | double d = Math.sqrt(dx * dx + dy * dy); |
| 393 | ||
| 394 | ||
| 395 | 0 | energy += k_ij / 2 * (dx * dx + dy * dy + l_ij * l_ij - |
| 396 | 2 * l_ij * d); | |
| 397 | } | |
| 398 | } | |
| 399 | 0 | return energy; |
| 400 | } | |
| 401 | ||
| 402 | /** | |
| 403 | * Calculates the energy function E as if positions of the | |
| 404 | * specified vertices are exchanged. | |
| 405 | */ | |
| 406 | private double calcEnergyIfExchanged(int p, int q) { | |
| 407 | 0 | if (p >= q) |
| 408 | 0 | throw new RuntimeException("p should be < q"); |
| 409 | 0 | double energy = 0; // < 0 |
| 410 | 0 | for (int i = 0; i < vertices.length - 1; i++) { |
| 411 | 0 | for (int j = i + 1; j < vertices.length; j++) { |
| 412 | 0 | int ii = i; |
| 413 | 0 | int jj = j; |
| 414 | 0 | if (i == p) ii = q; |
| 415 | 0 | if (j == q) jj = p; |
| 416 | ||
| 417 | 0 | double dist = dm[j*vertices.length + i]; |
| 418 | 0 | double l_ij = L * dist; |
| 419 | 0 | double k_ij = K / (dist * dist); |
| 420 | 0 | double dx = xydata[ii].getX() - xydata[jj].getX(); |
| 421 | 0 | double dy = xydata[ii].getY() - xydata[jj].getY(); |
| 422 | 0 | double d = Math.sqrt(dx * dx + dy * dy); |
| 423 | ||
| 424 | 0 | energy += k_ij / 2 * (dx * dx + dy * dy + l_ij * l_ij - |
| 425 | 2 * l_ij * d); | |
| 426 | } | |
| 427 | } | |
| 428 | 0 | return energy; |
| 429 | } | |
| 430 | } |
|
this report was generated by version 1.0.5 of jcoverage. |
copyright © 2003, jcoverage ltd. all rights reserved. |