Java Code Examples for org.apache.commons.math3.linear.Array2DRowRealMatrix#getColumnDimension()
The following examples show how to use
org.apache.commons.math3.linear.Array2DRowRealMatrix#getColumnDimension() .
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Example 1
Source File: DataSet.java From clust4j with Apache License 2.0 | 6 votes |
public DataSet(Array2DRowRealMatrix data, int[] labels, String[] hdrz, MatrixFormatter formatter, boolean copyData) { /*// we should allow this behavior... if(null == labels) throw new IllegalArgumentException("labels cannot be null"); */ if(null == data) throw new IllegalArgumentException("data cannot be null"); if(null == hdrz) this.headers = genHeaders(data.getColumnDimension()); else this.headers = VecUtils.copy(hdrz); // Check to make sure dims match up... if((null != labels) && labels.length != data.getRowDimension()) throw new DimensionMismatchException(labels.length, data.getRowDimension()); if(this.headers.length != data.getColumnDimension()) throw new DimensionMismatchException(this.headers.length, data.getColumnDimension()); this.data = copyData ? (Array2DRowRealMatrix)data.copy() : data; this.labels = VecUtils.copy(labels); this.formatter = null == formatter ? DEF_FORMATTER : formatter; }
Example 2
Source File: LibCommonsMath.java From systemds with Apache License 2.0 | 5 votes |
/** * Function to compute matrix inverse via matrix decomposition. * * @param in commons-math3 Array2DRowRealMatrix * @return matrix block */ private static MatrixBlock computeMatrixInverse(Array2DRowRealMatrix in) { if ( !in.isSquare() ) throw new DMLRuntimeException("Input to inv() must be square matrix -- given: a " + in.getRowDimension() + "x" + in.getColumnDimension() + " matrix."); QRDecomposition qrdecompose = new QRDecomposition(in); DecompositionSolver solver = qrdecompose.getSolver(); RealMatrix inverseMatrix = solver.getInverse(); return DataConverter.convertToMatrixBlock(inverseMatrix.getData()); }
Example 3
Source File: LibCommonsMath.java From systemds with Apache License 2.0 | 5 votes |
/** * Function to compute Cholesky decomposition of the given input matrix. * The input must be a real symmetric positive-definite matrix. * * @param in commons-math3 Array2DRowRealMatrix * @return matrix block */ private static MatrixBlock computeCholesky(Array2DRowRealMatrix in) { if ( !in.isSquare() ) throw new DMLRuntimeException("Input to cholesky() must be square matrix -- given: a " + in.getRowDimension() + "x" + in.getColumnDimension() + " matrix."); CholeskyDecomposition cholesky = new CholeskyDecomposition(in, 1e-14, CholeskyDecomposition.DEFAULT_ABSOLUTE_POSITIVITY_THRESHOLD); RealMatrix rmL = cholesky.getL(); return DataConverter.convertToMatrixBlock(rmL.getData()); }
Example 4
Source File: LibCommonsMath.java From systemds with Apache License 2.0 | 5 votes |
/** * Function to compute matrix inverse via matrix decomposition. * * @param in commons-math3 Array2DRowRealMatrix * @return matrix block */ private static MatrixBlock computeMatrixInverse(Array2DRowRealMatrix in) { if ( !in.isSquare() ) throw new DMLRuntimeException("Input to inv() must be square matrix -- given: a " + in.getRowDimension() + "x" + in.getColumnDimension() + " matrix."); QRDecomposition qrdecompose = new QRDecomposition(in); DecompositionSolver solver = qrdecompose.getSolver(); RealMatrix inverseMatrix = solver.getInverse(); return DataConverter.convertToMatrixBlock(inverseMatrix.getData()); }
Example 5
Source File: LibCommonsMath.java From systemds with Apache License 2.0 | 5 votes |
/** * Function to compute Cholesky decomposition of the given input matrix. * The input must be a real symmetric positive-definite matrix. * * @param in commons-math3 Array2DRowRealMatrix * @return matrix block */ private static MatrixBlock computeCholesky(Array2DRowRealMatrix in) { if ( !in.isSquare() ) throw new DMLRuntimeException("Input to cholesky() must be square matrix -- given: a " + in.getRowDimension() + "x" + in.getColumnDimension() + " matrix."); CholeskyDecomposition cholesky = new CholeskyDecomposition(in, 1e-14, CholeskyDecomposition.DEFAULT_ABSOLUTE_POSITIVITY_THRESHOLD); RealMatrix rmL = cholesky.getL(); return DataConverter.convertToMatrixBlock(rmL.getData()); }
Example 6
Source File: LinearAlgebra.java From finmath-lib with Apache License 2.0 | 5 votes |
/** * Find a solution of the linear equation A x = b where * <ul> * <li>A is an n x m - matrix given as double[n][m]</li> * <li>b is an m - vector given as double[m],</li> * <li>x is an n - vector given as double[n],</li> * </ul> * * @param matrixA The matrix A (left hand side of the linear equation). * @param b The vector (right hand of the linear equation). * @return A solution x to A x = b. */ public static double[] solveLinearEquation(final double[][] matrixA, final double[] b) { if(isSolverUseApacheCommonsMath) { final Array2DRowRealMatrix matrix = new Array2DRowRealMatrix(matrixA); DecompositionSolver solver; if(matrix.getColumnDimension() == matrix.getRowDimension()) { solver = new LUDecomposition(matrix).getSolver(); } else { solver = new QRDecomposition(new Array2DRowRealMatrix(matrixA)).getSolver(); } // Using SVD - very slow // solver = new SingularValueDecomposition(new Array2DRowRealMatrix(A)).getSolver(); return solver.solve(new Array2DRowRealMatrix(b)).getColumn(0); } else { return org.jblas.Solve.solve(new org.jblas.DoubleMatrix(matrixA), new org.jblas.DoubleMatrix(b)).data; // For use of colt: // cern.colt.matrix.linalg.Algebra linearAlgebra = new cern.colt.matrix.linalg.Algebra(); // return linearAlgebra.solve(new DenseDoubleMatrix2D(A), linearAlgebra.transpose(new DenseDoubleMatrix2D(new double[][] { b }))).viewColumn(0).toArray(); // For use of parallel colt: // return new cern.colt.matrix.tdouble.algo.decomposition.DenseDoubleLUDecomposition(new cern.colt.matrix.tdouble.impl.DenseDoubleMatrix2D(A)).solve(new cern.colt.matrix.tdouble.impl.DenseDoubleMatrix1D(b)).toArray(); } }
Example 7
Source File: LinearAlgebra.java From finmath-lib with Apache License 2.0 | 5 votes |
/** * Find a solution of the linear equation A x = b where * <ul> * <li>A is an n x m - matrix given as double[n][m]</li> * <li>b is an m - vector given as double[m],</li> * <li>x is an n - vector given as double[n],</li> * </ul> * * @param matrixA The matrix A (left hand side of the linear equation). * @param b The vector (right hand of the linear equation). * @return A solution x to A x = b. */ public static double[] solveLinearEquation(final double[][] matrixA, final double[] b) { if(isSolverUseApacheCommonsMath) { final Array2DRowRealMatrix matrix = new Array2DRowRealMatrix(matrixA); DecompositionSolver solver; if(matrix.getColumnDimension() == matrix.getRowDimension()) { solver = new LUDecomposition(matrix).getSolver(); } else { solver = new QRDecomposition(new Array2DRowRealMatrix(matrixA)).getSolver(); } // Using SVD - very slow // solver = new SingularValueDecomposition(new Array2DRowRealMatrix(A)).getSolver(); return solver.solve(new Array2DRowRealMatrix(b)).getColumn(0); } else { return org.jblas.Solve.solve(new org.jblas.DoubleMatrix(matrixA), new org.jblas.DoubleMatrix(b)).data; // For use of colt: // cern.colt.matrix.linalg.Algebra linearAlgebra = new cern.colt.matrix.linalg.Algebra(); // return linearAlgebra.solve(new DenseDoubleMatrix2D(A), linearAlgebra.transpose(new DenseDoubleMatrix2D(new double[][] { b }))).viewColumn(0).toArray(); // For use of parallel colt: // return new cern.colt.matrix.tdouble.algo.decomposition.DenseDoubleLUDecomposition(new cern.colt.matrix.tdouble.impl.DenseDoubleMatrix2D(A)).solve(new cern.colt.matrix.tdouble.impl.DenseDoubleMatrix1D(b)).toArray(); } }