Java Code Examples for org.apache.commons.math.optimization.ConvergenceChecker#converged()
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org.apache.commons.math.optimization.ConvergenceChecker#converged() .
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Example 1
Source File: GaussNewtonOptimizer.java From astor with GNU General Public License v2.0 | 4 votes |
/** {@inheritDoc} */ @Override public VectorialPointValuePair doOptimize() throws MathUserException { final ConvergenceChecker<VectorialPointValuePair> checker = getConvergenceChecker(); // iterate until convergence is reached VectorialPointValuePair current = null; int iter = 0; for (boolean converged = false; !converged;) { ++iter; // evaluate the objective function and its jacobian VectorialPointValuePair previous = current; updateResidualsAndCost(); updateJacobian(); current = new VectorialPointValuePair(point, objective); final double[] targetValues = getTargetRef(); final double[] residualsWeights = getWeightRef(); // build the linear problem final double[] b = new double[cols]; final double[][] a = new double[cols][cols]; for (int i = 0; i < rows; ++i) { final double[] grad = weightedResidualJacobian[i]; final double weight = residualsWeights[i]; final double residual = objective[i] - targetValues[i]; // compute the normal equation final double wr = weight * residual; for (int j = 0; j < cols; ++j) { b[j] += wr * grad[j]; } // build the contribution matrix for measurement i for (int k = 0; k < cols; ++k) { double[] ak = a[k]; double wgk = weight * grad[k]; for (int l = 0; l < cols; ++l) { ak[l] += wgk * grad[l]; } } } try { // solve the linearized least squares problem RealMatrix mA = new BlockRealMatrix(a); DecompositionSolver solver = useLU ? new LUDecompositionImpl(mA).getSolver() : new QRDecompositionImpl(mA).getSolver(); final double[] dX = solver.solve(b); // update the estimated parameters for (int i = 0; i < cols; ++i) { point[i] += dX[i]; } } catch (SingularMatrixException e) { throw new ConvergenceException(LocalizedFormats.UNABLE_TO_SOLVE_SINGULAR_PROBLEM); } // check convergence if (checker != null) { if (previous != null) { converged = checker.converged(iter, previous, current); } } } // we have converged return current; }
Example 2
Source File: SimplexOptimizer.java From astor with GNU General Public License v2.0 | 4 votes |
/** {@inheritDoc} */ @Override protected RealPointValuePair doOptimize() throws MathUserException { if (simplex == null) { throw new NullArgumentException(); } // Indirect call to "computeObjectiveValue" in order to update the // evaluations counter. final MultivariateRealFunction evalFunc = new MultivariateRealFunction() { public double value(double[] point) throws MathUserException { return computeObjectiveValue(point); } }; final boolean isMinim = getGoalType() == GoalType.MINIMIZE; final Comparator<RealPointValuePair> comparator = new Comparator<RealPointValuePair>() { public int compare(final RealPointValuePair o1, final RealPointValuePair o2) { final double v1 = o1.getValue(); final double v2 = o2.getValue(); return isMinim ? Double.compare(v1, v2) : Double.compare(v2, v1); } }; // Initialize search. simplex.build(getStartPoint()); simplex.evaluate(evalFunc, comparator); RealPointValuePair[] previous = null; int iteration = 0; final ConvergenceChecker<RealPointValuePair> checker = getConvergenceChecker(); while (true) { if (iteration > 0) { boolean converged = true; for (int i = 0; i < simplex.getSize(); i++) { @SuppressWarnings("null") // Cannot be null when iteration > 0 RealPointValuePair prev = previous[i]; converged &= checker.converged(iteration, prev, simplex.getPoint(i)); } if (converged) { // We have found an optimum. return simplex.getPoint(0); } } // We still need to search. previous = simplex.getPoints(); simplex.iterate(evalFunc, comparator); ++iteration; } }
Example 3
Source File: MultiDirectional.java From astor with GNU General Public License v2.0 | 4 votes |
/** {@inheritDoc} */ @Override protected void iterateSimplex(final Comparator<RealPointValuePair> comparator) throws FunctionEvaluationException { final ConvergenceChecker<RealPointValuePair> checker = getConvergenceChecker(); int iteration = 0; while (true) { ++iteration; // Save the original vertex. final RealPointValuePair[] original = simplex; final RealPointValuePair best = original[0]; // Perform a reflection step. final RealPointValuePair reflected = evaluateNewSimplex(original, 1.0, comparator); if (comparator.compare(reflected, best) < 0) { // Compute the expanded simplex. final RealPointValuePair[] reflectedSimplex = simplex; final RealPointValuePair expanded = evaluateNewSimplex(original, khi, comparator); if (comparator.compare(reflected, expanded) <= 0) { // Accept the reflected simplex. simplex = reflectedSimplex; } return; } // Compute the contracted simplex. final RealPointValuePair contracted = evaluateNewSimplex(original, gamma, comparator); if (comparator.compare(contracted, best) < 0) { // Accept the contracted simplex. return; } // Check convergence. boolean converged = true; for (int i = 0; i < simplex.length; ++i) { converged &= checker.converged(iteration, original[i], simplex[i]); } if (converged) { return; } } }
Example 4
Source File: DirectSearchOptimizer.java From astor with GNU General Public License v2.0 | 4 votes |
/** {@inheritDoc} */ protected RealPointValuePair doOptimize() throws FunctionEvaluationException { final double[] startPoint = getStartPoint(); if ((startConfiguration == null) || (startConfiguration.length != startPoint.length)) { // No initial configuration has been set up for simplex // build a default one from a unit hypercube. final double[] unit = new double[startPoint.length]; Arrays.fill(unit, 1.0); setStartConfiguration(unit); } final boolean isMinim = (getGoalType() == GoalType.MINIMIZE); final Comparator<RealPointValuePair> comparator = new Comparator<RealPointValuePair>() { public int compare(final RealPointValuePair o1, final RealPointValuePair o2) { final double v1 = o1.getValue(); final double v2 = o2.getValue(); return isMinim ? Double.compare(v1, v2) : Double.compare(v2, v1); } }; // Initialize search. buildSimplex(startPoint); evaluateSimplex(comparator); RealPointValuePair[] previous = new RealPointValuePair[simplex.length]; int iteration = 0; final ConvergenceChecker<RealPointValuePair> checker = getConvergenceChecker(); while (true) { if (iteration > 0) { boolean converged = true; for (int i = 0; i < simplex.length; ++i) { converged &= checker.converged(iteration, previous[i], simplex[i]); } if (converged) { // we have found an optimum return simplex[0]; } } // We still need to search. System.arraycopy(simplex, 0, previous, 0, simplex.length); iterateSimplex(comparator); ++iteration; } }
Example 5
Source File: GaussNewtonOptimizer.java From astor with GNU General Public License v2.0 | 4 votes |
/** {@inheritDoc} */ @Override public VectorialPointValuePair doOptimize() throws MathUserException { final ConvergenceChecker<VectorialPointValuePair> checker = getConvergenceChecker(); // iterate until convergence is reached VectorialPointValuePair current = null; int iter = 0; for (boolean converged = false; !converged;) { ++iter; // evaluate the objective function and its jacobian VectorialPointValuePair previous = current; updateResidualsAndCost(); updateJacobian(); current = new VectorialPointValuePair(point, objective); final double[] targetValues = getTargetRef(); final double[] residualsWeights = getWeightRef(); // build the linear problem final double[] b = new double[cols]; final double[][] a = new double[cols][cols]; for (int i = 0; i < rows; ++i) { final double[] grad = weightedResidualJacobian[i]; final double weight = residualsWeights[i]; final double residual = objective[i] - targetValues[i]; // compute the normal equation final double wr = weight * residual; for (int j = 0; j < cols; ++j) { b[j] += wr * grad[j]; } // build the contribution matrix for measurement i for (int k = 0; k < cols; ++k) { double[] ak = a[k]; double wgk = weight * grad[k]; for (int l = 0; l < cols; ++l) { ak[l] += wgk * grad[l]; } } } try { // solve the linearized least squares problem RealMatrix mA = new BlockRealMatrix(a); DecompositionSolver solver = useLU ? new LUDecompositionImpl(mA).getSolver() : new QRDecompositionImpl(mA).getSolver(); final double[] dX = solver.solve(b); // update the estimated parameters for (int i = 0; i < cols; ++i) { point[i] += dX[i]; } } catch (SingularMatrixException e) { throw new ConvergenceException(LocalizedFormats.UNABLE_TO_SOLVE_SINGULAR_PROBLEM); } // check convergence if (checker != null) { if (previous != null) { converged = checker.converged(iter, previous, current); } } } // we have converged return current; }
Example 6
Source File: SimplexOptimizer.java From astor with GNU General Public License v2.0 | 4 votes |
/** {@inheritDoc} */ @Override protected RealPointValuePair doOptimize() throws MathUserException { if (simplex == null) { throw new NullArgumentException(); } // Indirect call to "computeObjectiveValue" in order to update the // evaluations counter. final MultivariateRealFunction evalFunc = new MultivariateRealFunction() { public double value(double[] point) throws MathUserException { return computeObjectiveValue(point); } }; final boolean isMinim = getGoalType() == GoalType.MINIMIZE; final Comparator<RealPointValuePair> comparator = new Comparator<RealPointValuePair>() { public int compare(final RealPointValuePair o1, final RealPointValuePair o2) { final double v1 = o1.getValue(); final double v2 = o2.getValue(); return isMinim ? Double.compare(v1, v2) : Double.compare(v2, v1); } }; // Initialize search. simplex.build(getStartPoint()); simplex.evaluate(evalFunc, comparator); RealPointValuePair[] previous = null; int iteration = 0; final ConvergenceChecker<RealPointValuePair> checker = getConvergenceChecker(); while (true) { if (iteration > 0) { boolean converged = true; for (int i = 0; i < simplex.getSize(); i++) { RealPointValuePair prev = previous[i]; converged &= checker.converged(iteration, prev, simplex.getPoint(i)); } if (converged) { // We have found an optimum. return simplex.getPoint(0); } } // We still need to search. previous = simplex.getPoints(); simplex.iterate(evalFunc, comparator); ++iteration; } }
Example 7
Source File: GaussNewtonOptimizer.java From astor with GNU General Public License v2.0 | 4 votes |
/** {@inheritDoc} */ @Override public VectorialPointValuePair doOptimize() throws MathUserException { final ConvergenceChecker<VectorialPointValuePair> checker = getConvergenceChecker(); // iterate until convergence is reached VectorialPointValuePair current = null; int iter = 0; for (boolean converged = false; !converged;) { ++iter; // evaluate the objective function and its jacobian VectorialPointValuePair previous = current; updateResidualsAndCost(); updateJacobian(); current = new VectorialPointValuePair(point, objective); final double[] targetValues = getTargetRef(); final double[] residualsWeights = getWeightRef(); // build the linear problem final double[] b = new double[cols]; final double[][] a = new double[cols][cols]; for (int i = 0; i < rows; ++i) { final double[] grad = weightedResidualJacobian[i]; final double weight = residualsWeights[i]; final double residual = objective[i] - targetValues[i]; // compute the normal equation final double wr = weight * residual; for (int j = 0; j < cols; ++j) { b[j] += wr * grad[j]; } // build the contribution matrix for measurement i for (int k = 0; k < cols; ++k) { double[] ak = a[k]; double wgk = weight * grad[k]; for (int l = 0; l < cols; ++l) { ak[l] += wgk * grad[l]; } } } try { // solve the linearized least squares problem RealMatrix mA = new BlockRealMatrix(a); DecompositionSolver solver = useLU ? new LUDecompositionImpl(mA).getSolver() : new QRDecompositionImpl(mA).getSolver(); final double[] dX = solver.solve(b); // update the estimated parameters for (int i = 0; i < cols; ++i) { point[i] += dX[i]; } } catch (SingularMatrixException e) { throw new ConvergenceException(LocalizedFormats.UNABLE_TO_SOLVE_SINGULAR_PROBLEM); } // check convergence if (checker != null) { if (previous != null) { converged = checker.converged(iter, previous, current); } } } // we have converged return current; }
Example 8
Source File: SimplexOptimizer.java From astor with GNU General Public License v2.0 | 4 votes |
/** {@inheritDoc} */ @Override protected RealPointValuePair doOptimize() throws MathUserException { if (simplex == null) { throw new NullArgumentException(); } // Indirect call to "computeObjectiveValue" in order to update the // evaluations counter. final MultivariateRealFunction evalFunc = new MultivariateRealFunction() { public double value(double[] point) throws MathUserException { return computeObjectiveValue(point); } }; final boolean isMinim = getGoalType() == GoalType.MINIMIZE; final Comparator<RealPointValuePair> comparator = new Comparator<RealPointValuePair>() { public int compare(final RealPointValuePair o1, final RealPointValuePair o2) { final double v1 = o1.getValue(); final double v2 = o2.getValue(); return isMinim ? Double.compare(v1, v2) : Double.compare(v2, v1); } }; // Initialize search. simplex.build(getStartPoint()); simplex.evaluate(evalFunc, comparator); RealPointValuePair[] previous = null; int iteration = 0; final ConvergenceChecker<RealPointValuePair> checker = getConvergenceChecker(); while (true) { if (iteration > 0) { boolean converged = true; for (int i = 0; i < simplex.getSize(); i++) { RealPointValuePair prev = previous[i]; converged &= checker.converged(iteration, prev, simplex.getPoint(i)); } if (converged) { // We have found an optimum. return simplex.getPoint(0); } } // We still need to search. previous = simplex.getPoints(); simplex.iterate(evalFunc, comparator); ++iteration; } }