Removed double[][] solve(double[][]) from EigenDecompositionImpl.Solver
git-svn-id: https://svn.apache.org/repos/asf/commons/proper/math/trunk@1166962 13f79535-47bb-0310-9956-ffa450edef68
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@ -302,40 +302,24 @@ public class EigenDecompositionImpl implements EigenDecomposition {
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return new ArrayRealVector(bp, false);
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}
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/** Solve the linear equation A × X = B for matrices A.
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* <p>The A matrix is implicit, it is provided by the underlying
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* decomposition algorithm.</p>
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* @param b right-hand side of the equation A × X = B
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* @param reuseB if true, the b array will be reused and returned,
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* instead of being copied
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* @return a matrix X that minimizes the two norm of A × X - B
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* @throws org.apache.commons.math.exception.DimensionMismatchException
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* if the matrices dimensions do not match.
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* @throws SingularMatrixException
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* if the decomposed matrix is singular.
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*/
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private double[][] solve(double[][] b, boolean reuseB) {
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/** {@inheritDoc} */
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public RealMatrix solve(RealMatrix b) {
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if (!isNonSingular()) {
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throw new SingularMatrixException();
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}
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final int m = realEigenvalues.length;
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if (b.length != m) {
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throw new DimensionMismatchException(b.length, m);
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if (b.getRowDimension() != m) {
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throw new DimensionMismatchException(b.getRowDimension(), m);
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}
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final int nColB = b[0].length;
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final double[][] bp;
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if (reuseB) {
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bp = b;
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} else {
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bp = new double[m][nColB];
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}
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final int nColB = b.getColumnDimension();
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final double[][] bp = new double[m][nColB];
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final double[] tmpCol = new double[m];
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for (int k = 0; k < nColB; ++k) {
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for (int i = 0; i < m; ++i) {
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tmpCol[i] = b[i][k];
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tmpCol[i] = b.getEntry(i, k);
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bp[i][k] = 0;
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}
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for (int i = 0; i < m; ++i) {
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@ -352,20 +336,10 @@ public class EigenDecompositionImpl implements EigenDecomposition {
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}
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}
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return bp;
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return new Array2DRowRealMatrix(bp, false);
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}
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/** {@inheritDoc} */
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public double[][] solve(double[][] b) {
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return solve(b, false);
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}
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/** {@inheritDoc} */
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public RealMatrix solve(RealMatrix b) {
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return new Array2DRowRealMatrix(solve(b.getData(), true), false);
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}
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/**
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* Check if the decomposed matrix is non-singular.
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* @return true if the decomposed matrix is non-singular
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