Source Code Cross Referenced for ExponentialTransform1D.java in  » GIS » GeoTools-2.4.1 » org » geotools » referencing » operation » transform » Java Source Code / Java DocumentationJava Source Code and Java Documentation

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Java Source Code / Java Documentation » GIS » GeoTools 2.4.1 » org.geotools.referencing.operation.transform 
Source Cross Referenced  Class Diagram Java Document (Java Doc) 


001:        /*
002:         *    GeoTools - OpenSource mapping toolkit
003:         *    http://geotools.org
004:         *   
005:         *   (C) 2003-2006, Geotools Project Managment Committee (PMC)
006:         *   (C) 2002, Institut de Recherche pour le Développement
007:         *
008:         *    This library is free software; you can redistribute it and/or
009:         *    modify it under the terms of the GNU Lesser General Public
010:         *    License as published by the Free Software Foundation; either
011:         *    version 2.1 of the License, or (at your option) any later version.
012:         *
013:         *    This library is distributed in the hope that it will be useful,
014:         *    but WITHOUT ANY WARRANTY; without even the implied warranty of
015:         *    MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the GNU
016:         *    Lesser General Public License for more details.
017:         */
018:        package org.geotools.referencing.operation.transform;
019:
020:        // J2SE dependencies
021:        import java.io.Serializable;
022:        import javax.units.Unit;
023:
024:        // OpenGIS dependencies
025:        import org.opengis.parameter.ParameterDescriptor;
026:        import org.opengis.parameter.ParameterDescriptorGroup;
027:        import org.opengis.parameter.ParameterNotFoundException;
028:        import org.opengis.parameter.ParameterValue;
029:        import org.opengis.parameter.ParameterValueGroup;
030:        import org.opengis.referencing.operation.Conversion;
031:        import org.opengis.referencing.operation.MathTransform;
032:        import org.opengis.referencing.operation.MathTransform1D;
033:
034:        // Geotools dependencies
035:        import org.geotools.metadata.iso.citation.Citations;
036:        import org.geotools.parameter.DefaultParameterDescriptor;
037:        import org.geotools.parameter.FloatParameter;
038:        import org.geotools.referencing.NamedIdentifier;
039:        import org.geotools.referencing.operation.LinearTransform;
040:        import org.geotools.referencing.operation.MathTransformProvider;
041:        import org.geotools.resources.i18n.VocabularyKeys;
042:        import org.geotools.resources.i18n.Vocabulary;
043:
044:        /**
045:         * A one dimensional exponentional transform.
046:         * Input values <var>x</var> are converted into
047:         * output values <var>y</var> using the following equation:
048:         *
049:         * <p align="center"><var>y</var> &nbsp;=&nbsp;
050:         * {@linkplain #scale}&times;{@linkplain #base}<sup><var>x</var></sup></p>
051:         *
052:         * This equation may be written in other form:
053:         *
054:         * <p align="center">{@linkplain #base}<sup><var>a</var> + <var>b</var>&times;<var>x</var></sup> &nbsp;=&nbsp;
055:         * {@linkplain #base}<sup><var>a</var></sup>&times;({@linkplain #base}<sup><var>b</var></sup>)<sup><var>x</var></sup></p>
056:         *
057:         * @since 2.0
058:         * @source $URL: http://svn.geotools.org/geotools/tags/2.4.1/modules/library/referencing/src/main/java/org/geotools/referencing/operation/transform/ExponentialTransform1D.java $
059:         * @version $Id: ExponentialTransform1D.java 24384 2007-02-14 00:23:05Z desruisseaux $
060:         * @author Martin Desruisseaux
061:         *
062:         * @see LogarithmicTransform1D
063:         * @see LinearTransform1D
064:         */
065:        public class ExponentialTransform1D extends AbstractMathTransform
066:                implements  MathTransform1D, Serializable {
067:            /**
068:             * Serial number for interoperability with different versions.
069:             */
070:            private static final long serialVersionUID = 5331178990358868947L;
071:
072:            /**
073:             * The base to be raised to a power.
074:             */
075:            public final double base;
076:
077:            /**
078:             * Natural logarithm of {@link #base}.
079:             */
080:            final double lnBase;
081:
082:            /**
083:             * The scale value to be multiplied.
084:             */
085:            public final double scale;
086:
087:            /**
088:             * The inverse of this transform. Created only when first needed.
089:             * Serialized in order to avoid rounding error if this transform
090:             * is actually the one which was created from the inverse.
091:             */
092:            private MathTransform inverse;
093:
094:            /**
095:             * Constructs a new exponentional transform which is the
096:             * inverse of the supplied logarithmic transform.
097:             */
098:            ExponentialTransform1D(final LogarithmicTransform1D inverse) {
099:                this .base = inverse.base;
100:                this .lnBase = inverse.lnBase;
101:                this .scale = Math.pow(base, -inverse.offset);
102:                this .inverse = inverse;
103:            }
104:
105:            /**
106:             * Constructs a new exponentional transform. This constructor is provided for subclasses only.
107:             * Instances should be created using the {@linkplain #create factory method}, which
108:             * may returns optimized implementations for some particular argument values.
109:             *
110:             * @param base   The base to be raised to a power.
111:             * @param scale  The scale value to be multiplied.
112:             */
113:            protected ExponentialTransform1D(final double base,
114:                    final double scale) {
115:                this .base = base;
116:                this .scale = scale;
117:                this .lnBase = Math.log(base);
118:            }
119:
120:            /**
121:             * Constructs a new exponentional transform.
122:             *
123:             * @param base   The base to be raised to a power.
124:             * @param scale  The scale value to be multiplied.
125:             */
126:            public static MathTransform1D create(final double base,
127:                    final double scale) {
128:                if (base == 0 || scale == 0) {
129:                    return LinearTransform1D.create(0, 0);
130:                }
131:                if (base == 1) {
132:                    return LinearTransform1D.create(0, scale);
133:                }
134:                return new ExponentialTransform1D(base, scale);
135:            }
136:
137:            /**
138:             * Returns the parameter descriptors for this math transform.
139:             */
140:            public ParameterDescriptorGroup getParameterDescriptors() {
141:                return Provider.PARAMETERS;
142:            }
143:
144:            /**
145:             * Returns the parameter values for this math transform.
146:             *
147:             * @return A copy of the parameter values for this math transform.
148:             */
149:            public ParameterValueGroup getParameterValues() {
150:                return new org.geotools.parameter.ParameterGroup(
151:                        getParameterDescriptors(), new ParameterValue[] {
152:                                new FloatParameter(Provider.BASE, base),
153:                                new FloatParameter(Provider.SCALE, scale) });
154:            }
155:
156:            /**
157:             * Gets the dimension of input points, which is 1.
158:             */
159:            public int getSourceDimensions() {
160:                return 1;
161:            }
162:
163:            /**
164:             * Gets the dimension of output points, which is 1.
165:             */
166:            public int getTargetDimensions() {
167:                return 1;
168:            }
169:
170:            /**
171:             * Creates the inverse transform of this object.
172:             */
173:            public MathTransform inverse() {
174:                if (inverse == null) {
175:                    inverse = new LogarithmicTransform1D(this );
176:                }
177:                return inverse;
178:            }
179:
180:            /**
181:             * Gets the derivative of this function at a value.
182:             */
183:            public double derivative(final double value) {
184:                return lnBase * transform(value);
185:            }
186:
187:            /**
188:             * Transforms the specified value.
189:             */
190:            public double transform(final double value) {
191:                return scale * Math.pow(base, value);
192:            }
193:
194:            /**
195:             * Transforms a list of coordinate point ordinal values.
196:             */
197:            public void transform(float[] srcPts, int srcOff, float[] dstPts,
198:                    int dstOff, int numPts) {
199:                if (srcPts != dstPts || srcOff >= dstOff) {
200:                    while (--numPts >= 0) {
201:                        dstPts[dstOff++] = (float) (scale * Math.pow(base,
202:                                srcPts[srcOff++]));
203:                    }
204:                } else {
205:                    srcOff += numPts;
206:                    dstOff += numPts;
207:                    while (--numPts >= 0) {
208:                        dstPts[--dstOff] = (float) (scale * Math.pow(base,
209:                                srcPts[--srcOff]));
210:                    }
211:                }
212:            }
213:
214:            /**
215:             * Transforms a list of coordinate point ordinal values.
216:             */
217:            public void transform(final double[] srcPts, int srcOff,
218:                    final double[] dstPts, int dstOff, int numPts) {
219:                if (srcPts != dstPts || srcOff >= dstOff) {
220:                    while (--numPts >= 0) {
221:                        dstPts[dstOff++] = scale
222:                                * Math.pow(base, srcPts[srcOff++]);
223:                    }
224:                } else {
225:                    srcOff += numPts;
226:                    dstOff += numPts;
227:                    while (--numPts >= 0) {
228:                        dstPts[--dstOff] = scale
229:                                * Math.pow(base, srcPts[--srcOff]);
230:                    }
231:                }
232:            }
233:
234:            /**
235:             * Concatenates in an optimized way a {@link MathTransform} {@code other} to this
236:             * {@code MathTransform}. This implementation can optimize some concatenation with
237:             * {@link LinearTransform1D} and {@link LogarithmicTransform1D}.
238:             *
239:             * @param  other The math transform to apply.
240:             * @param  applyOtherFirst {@code true} if the transformation order is {@code other}
241:             *         followed by {@code this}, or {@code false} if the transformation order is
242:             *         {@code this} followed by {@code other}.
243:             * @return The combined math transform, or {@code null} if no optimized combined
244:             *         transform is available.
245:             */
246:            MathTransform concatenate(final MathTransform other,
247:                    final boolean applyOtherFirst) {
248:                if (other instanceof  LinearTransform) {
249:                    final LinearTransform1D linear = (LinearTransform1D) other;
250:                    if (applyOtherFirst) {
251:                        final double newBase = Math.pow(base, linear.scale);
252:                        final double newScale = Math.pow(base, linear.offset)
253:                                * scale;
254:                        if (!Double.isNaN(newBase) && !Double.isNaN(newScale)) {
255:                            return create(newBase, newScale);
256:                        }
257:                    } else {
258:                        if (linear.offset == 0) {
259:                            return create(base, scale * linear.scale);
260:                        }
261:                    }
262:                } else if (other instanceof  LogarithmicTransform1D) {
263:                    return concatenateLog((LogarithmicTransform1D) other,
264:                            applyOtherFirst);
265:                }
266:                return super .concatenate(other, applyOtherFirst);
267:            }
268:
269:            /**
270:             * Concatenates in an optimized way a {@link LogarithmicTransform1D} {@code other} to this
271:             * {@code ExponentialTransform1D}.
272:             *
273:             * @param  other The math transform to apply.
274:             * @param  applyOtherFirst {@code true} if the transformation order is {@code other}
275:             *         followed by {@code this}, or {@code false} if the transformation order is
276:             *         {@code this} followed by {@code other}.
277:             * @return The combined math transform, or {@code null} if no optimized combined
278:             *         transform is available.
279:             */
280:            MathTransform concatenateLog(final LogarithmicTransform1D other,
281:                    final boolean applyOtherFirst) {
282:                if (applyOtherFirst) {
283:                    final double newScale = scale
284:                            * Math.pow(base, other.offset);
285:                    final double newPower = lnBase / other.lnBase;
286:                    if (!Double.isNaN(newScale)) {
287:                        if (newPower == 1) {
288:                            return LinearTransform1D.create(newScale, 0);
289:                        }
290:                        // TODO: Needs a transform here with the following equation:
291:                        //
292:                        //       y(x)  =  newScale * Math.pow(x, newPower);
293:                    }
294:                } else if (scale > 0) {
295:                    return LinearTransform1D.create(lnBase / other.lnBase, Math
296:                            .log(scale)
297:                            / other.lnBase + other.offset);
298:                }
299:                return null;
300:            }
301:
302:            /**
303:             * Returns a hash value for this transform.
304:             * This value need not remain consistent between
305:             * different implementations of the same class.
306:             */
307:            public int hashCode() {
308:                long code;
309:                code = serialVersionUID + Double.doubleToLongBits(base);
310:                code = code * 37 + Double.doubleToLongBits(scale);
311:                return (int) (code >>> 32) ^ (int) code;
312:            }
313:
314:            /**
315:             * Compares the specified object with this math transform for equality.
316:             */
317:            public boolean equals(final Object object) {
318:                if (object == this ) {
319:                    // Slight optimization
320:                    return true;
321:                }
322:                if (super .equals(object)) {
323:                    final ExponentialTransform1D that = (ExponentialTransform1D) object;
324:                    return Double.doubleToLongBits(this .base) == Double
325:                            .doubleToLongBits(that.base)
326:                            && Double.doubleToLongBits(this .scale) == Double
327:                                    .doubleToLongBits(that.scale);
328:                }
329:                return false;
330:            }
331:
332:            /**
333:             * The provider for the {@link ExponentialTransform1D}.
334:             *
335:             * @version $Id: ExponentialTransform1D.java 24384 2007-02-14 00:23:05Z desruisseaux $
336:             * @author Martin Desruisseaux
337:             */
338:            public static class Provider extends MathTransformProvider {
339:                /**
340:                 * Serial number for interoperability with different versions.
341:                 */
342:                private static final long serialVersionUID = -5838840021166379987L;
343:
344:                /**
345:                 * The operation parameter descriptor for the {@link #base base} parameter value.
346:                 * Valid values range from 0 to infinity. The default value is 10.
347:                 */
348:                public static final ParameterDescriptor BASE = LogarithmicTransform1D.Provider.BASE;
349:
350:                /**
351:                 * The operation parameter descriptor for the {@link #scale scale} parameter value.
352:                 * Valid values range is unrestricted. The default value is 1.
353:                 */
354:                public static final ParameterDescriptor SCALE = new DefaultParameterDescriptor(
355:                        "scale", 1, Double.NEGATIVE_INFINITY,
356:                        Double.POSITIVE_INFINITY, Unit.ONE);
357:
358:                /**
359:                 * The parameters group.
360:                 */
361:                static final ParameterDescriptorGroup PARAMETERS = createDescriptorGroup(
362:                        new NamedIdentifier[] { new NamedIdentifier(
363:                                Citations.GEOTOOLS,
364:                                Vocabulary
365:                                        .formatInternational(VocabularyKeys.EXPONENTIAL)) },
366:                        new ParameterDescriptor[] { BASE, SCALE });
367:
368:                /**
369:                 * Create a provider for logarithmic transforms.
370:                 */
371:                public Provider() {
372:                    super (1, 1, PARAMETERS);
373:                }
374:
375:                /**
376:                 * Returns the operation type.
377:                 */
378:                public Class getOperationType() {
379:                    return Conversion.class;
380:                }
381:
382:                /**
383:                 * Creates a logarithmic transform from the specified group of parameter values.
384:                 *
385:                 * @param  values The group of parameter values.
386:                 * @return The created math transform.
387:                 * @throws ParameterNotFoundException if a required parameter was not found.
388:                 */
389:                protected MathTransform createMathTransform(
390:                        final ParameterValueGroup values)
391:                        throws ParameterNotFoundException {
392:                    return create(doubleValue(BASE, values), doubleValue(SCALE,
393:                            values));
394:                }
395:            }
396:        }
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