/* AUTO-GENERATED */
package jsci.maths.matrices;

import jsci.maths.DimensionException;
import jsci.maths.ExtraMath;
import jsci.maths.Mapping;
import jsci.maths.MaximumIterationsExceededException;
import jsci.maths.algebras.*;
import jsci.maths.fields.*;
import jsci.maths.groups.AbelianGroup;
import jsci.maths.vectors.AbstractDoubleVector;
import jsci.maths.vectors.DoubleVector;

/**
* The DoubleDiagonalMatrix class provides an object for encapsulating double diagonal matrices.
* @version 2.2
* @author Mark Hale
*/
public class DoubleDiagonalMatrix extends AbstractDoubleSquareMatrix implements DiagonalMatrix {
        /**
        * Diagonal data.
        */
        protected final double diag[];
        /**
        * Constructs an empty matrix.
        * @param size the number of rows/columns
        */
        public DoubleDiagonalMatrix(final int size) {
                this(new double[size]);
        }
        /**
        * Constructs a matrix from an array.
        * Any non-diagonal elements in the array are ignored.
        * @param array an assigned value
        * @exception MatrixDimensionException If the array is not square.
        */
        public DoubleDiagonalMatrix(final double array[][]) {
                this(array.length);
                for(int i=0;i=0 && i=0 && j=0 && i=0 && j-norm.
        * @author Taber Smith
        */
        public double infNorm() {
                double result=Math.abs(diag[0]);
                double tmpResult;
                for(int i=1;iresult)
                                result=tmpResult;
                }
                return result;
        }
        /**
        * Returns the Frobenius (l2) norm.
        * @author Taber Smith
        */
        public double frobeniusNorm() {
                double result=diag[0];
                for(int i=1;irows()+1
        * to hold the pivot information (null if not interested).
        * The last array element will contain the parity.
        * @return an array with [0] containing the L-matrix
        * and [1] containing the U-matrix.
        */
        public AbstractDoubleSquareMatrix[] luDecompose(int pivot[]) {
                if(LU!=null) {
                        if(pivot!=null)
                                System.arraycopy(LUpivot,0,pivot,0,pivot.length);
                        return LU;
                }
                if(pivot==null)
                        pivot=new int[numRows+1];
                for(int i=0;i