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/*
* File: AbstractMTJMatrix.java
* Authors: Kevin R. Dixon
* Company: Sandia National Laboratories
* Project: Cognitive Foundry
*
* Copyright February 21, 2006, Sandia Corporation. Under the terms of Contract
* DE-AC04-94AL85000, there is a non-exclusive license for use of this work by
* or on behalf of the U.S. Government. Export of this program may require a
* license from the United States Government. See CopyrightHistory.txt for
* complete details.
*
*/
package gov.sandia.cognition.math.matrix.mtj;
import gov.sandia.cognition.annotation.CodeReview;
import gov.sandia.cognition.annotation.CodeReviewResponse;
import gov.sandia.cognition.annotation.PublicationReference;
import gov.sandia.cognition.annotation.PublicationType;
import gov.sandia.cognition.annotation.SoftwareLicenseType;
import gov.sandia.cognition.annotation.SoftwareReference;
import gov.sandia.cognition.math.matrix.mtj.decomposition.SingularValueDecompositionMTJ;
import gov.sandia.cognition.math.matrix.mtj.decomposition.EigenDecompositionRightMTJ;
import gov.sandia.cognition.math.ComplexNumber;
import gov.sandia.cognition.math.matrix.AbstractMatrix;
import gov.sandia.cognition.math.matrix.DimensionalityMismatchException;
import gov.sandia.cognition.math.matrix.Matrix;
import gov.sandia.cognition.math.matrix.MatrixEntry;
import gov.sandia.cognition.math.matrix.decomposition.SingularValueDecomposition;
import gov.sandia.cognition.math.matrix.TwoMatrixEntry;
import gov.sandia.cognition.math.matrix.Vector;
import java.util.Iterator;
import java.util.logging.Level;
import java.util.logging.Logger;
import no.uib.cipr.matrix.MatrixSingularException;
/**
* Relies on internal MTJ matrix to do some of the heavy lifting, without
* assuming that the underlying matrix is Dense or Sparse
*
* @author Kevin R. Dixon
* @since 1.0
*
*/
@CodeReview(
reviewer="Jonathan McClain",
date="2006-05-18",
changesNeeded=true,
comments="Comments marked throughout the file with / / / on first column.",
response=@CodeReviewResponse(
respondent="Kevin R. Dixon",
date="2006-05-18",
moreChangesNeeded=false,
comments={
"Added an assertion to dotTimesEquals",
"Commented the private classes so that they're up to snuff."
}
)
)
@PublicationReference(
author="Bjorn-Ove Heimsund",
title="Matrix Toolkits for Java (MTJ)",
type=PublicationType.WebPage,
year=2006,
url="http://ressim.berlios.de/",
notes="All subclasses essentially wrap one of MTJ's matrix classes."
)
@SoftwareReference(
name="Matrix Toolkits for Java (MTJ)",
version="0.9.6",
url="http://ressim.berlios.de/",
license=SoftwareLicenseType.LGPL,
licenseVersion="2.1",
licenseURL="http://ressim.berlios.de/")
public abstract class AbstractMTJMatrix
extends AbstractMatrix
{
/**
* Internal matrix that does the heavy lifting from the MTJ package
*/
private transient no.uib.cipr.matrix.Matrix internalMatrix;
/**
* Creates a new instance of AbstractMTJMatrix
* @param internalMatrix MTJ-based matrix to store inside of this
*/
protected AbstractMTJMatrix(
no.uib.cipr.matrix.Matrix internalMatrix)
{
this.setInternalMatrix(internalMatrix);
}
@Override
public AbstractMTJMatrix clone()
{
AbstractMTJMatrix clone = (AbstractMTJMatrix) super.clone();
clone.setInternalMatrix( this.getInternalMatrix().copy() );
return clone;
}
/**
* Gets the internal MTJ matrix that this class is wrapping.
*
* @return Internal MTJ matrix.
*/
public no.uib.cipr.matrix.Matrix getInternalMatrix()
{
return this.internalMatrix;
}
/**
* Setter for internalMatrix
* @param internalMatrix internal MTJ-based matrix
*/
protected void setInternalMatrix(
no.uib.cipr.matrix.Matrix internalMatrix)
{
if( internalMatrix == null )
{
throw new IllegalArgumentException(
"internalMatrix cannot be null!" );
}
this.internalMatrix = internalMatrix;
}
public int getNumRows()
{
return this.internalMatrix.numRows();
}
public int getNumColumns()
{
return this.internalMatrix.numColumns();
}
@Override
public double get(
final int rowIndex,
final int columnIndex)
{
return this.internalMatrix.get(rowIndex, columnIndex);
}
@Override
public void set(
final int rowIndex,
final int columnIndex,
final double value)
{
this.internalMatrix.set(rowIndex, columnIndex, value);
}
public double getElement(
int rowIndex,
int columnIndex)
{
return this.internalMatrix.get(rowIndex, columnIndex);
}
public void setElement(
int rowIndex,
int columnIndex,
double value)
{
this.internalMatrix.set(rowIndex, columnIndex, value);
}
public ComplexNumber logDeterminant()
{
if (this.isSquare() == false)
{
throw new IllegalArgumentException("Matrix must be square");
}
DenseMatrix decompositionMatrix;
if (this instanceof DenseMatrix)
{
decompositionMatrix = (DenseMatrix) this;
}
else
{
decompositionMatrix = new DenseMatrix(this);
}
boolean useEVD = false;
if (useEVD)
{
EigenDecompositionRightMTJ evd = EigenDecompositionRightMTJ.create(
decompositionMatrix);
return evd.getLogDeterminant();
}
else
{
// Note: It's generally faster to use LU decomposition for
// determinants, but QR can be more stable in some circumstances
no.uib.cipr.matrix.UpperTriangDenseMatrix triangularMatrix;
boolean useQR = false;
int sign;
if (useQR)
{
no.uib.cipr.matrix.QR decomposition =
no.uib.cipr.matrix.QR.factorize(this.internalMatrix);
triangularMatrix = decomposition.getR();
sign = 1;
}
else
{
no.uib.cipr.matrix.DenseLU decomposition =
no.uib.cipr.matrix.DenseLU.factorize(this.internalMatrix);
triangularMatrix = decomposition.getU();
sign = 1;
for (int i = 0; i < decomposition.getPivots().length; i++)
{
if (decomposition.getPivots()[i] != (i + 1))
{
sign = -sign;
}
}
}
int M = triangularMatrix.numRows();
int N = triangularMatrix.numColumns();
int maxIndex = (M < N) ? M : N;
//Both LU and QR return upper triangular matrices and the "L" and
// "Q" matrices have a determinant of one, so the real action is
// in the "U" and "R" matrices, which are both upper (right)
// triangular. As we remember from our algebra courses, the
// eigenvalues of a triangular matrix are the diagonal elements
// themselves. We also remember that the product of the eigenvalues
// is the determinant.
//
// The diagonal elements (for either LU or QR) will be REAL, but
// they may be negative. The logarithm of a negative number is
// the logarithm of the absolute value of the number, with an
// imaginary part of PI. The exponential is all that matters, so
// the log-determinant is equivalent, MODULO PI (3.14...), so
// we just toggle this sign bit.
double logsum = 0.0;
for (int i = 0; i < maxIndex; i++)
{
double eigenvalue = triangularMatrix.get(i, i);
if (eigenvalue < 0.0)
{
sign = -sign;
logsum += Math.log(-eigenvalue);
}
else
{
logsum += Math.log(eigenvalue);
}
}
return new ComplexNumber(logsum, (sign < 0) ? Math.PI : 0.0);
}
}
/**
* Determines if the matrices are effectively equal to each other
*
*
* @return true if effectively equal, false otherwise
* @param matrix Matrix to compare this to, must be same size as
* this
* @param effectiveZero tolerance to determine element-wise equality
*/
public boolean equals(
final AbstractMTJMatrix matrix,
double effectiveZero)
{
// Create a new iterator that iterates through the UNION of nonzero
// entries between the two given matrices. Then all we have to do
// is see if any of these entries are move than "effectiveZero" apart
MatrixUnionIteratorMTJ iterator =
new MatrixUnionIteratorMTJ(this, matrix);
while (iterator.hasNext())
{
TwoMatrixEntry entry = iterator.next();
double diff = entry.getFirstValue() - entry.getSecondValue();
if (Math.abs(diff) > effectiveZero)
{
return false;
}
}
return true;
}
public void plusEquals(
final Matrix matrix)
{
this.plusEquals((AbstractMTJMatrix) matrix);
}
/**
* Inline addition of this and matrix, modifies
* the elements of this
*
*
* @param matrix Must have same dimensions this
*/
public void plusEquals(
final AbstractMTJMatrix matrix)
{
// MTJ does the dimension checking, so I'm not going to duplicate that
// with an additional check
this.internalMatrix.add(matrix.internalMatrix);
}
public void minusEquals(
final Matrix matrix)
{
this.minusEquals((AbstractMTJMatrix) matrix);
}
/**
* Subtracts the elements of matrix from the elements of
* this, modifies the elements of this
*
*
* @param matrix Must have same dimensions this
*/
public void minusEquals(
final AbstractMTJMatrix matrix)
{
// MTJ does the dimension checking, so I'm not going to duplicate that
// with an additional check
double additionScaleFactor = -1.0;
this.internalMatrix.add(additionScaleFactor,
matrix.internalMatrix);
}
public AbstractMTJMatrix times(
final Matrix matrix)
{
return this.times((AbstractMTJMatrix) matrix);
}
/**
* Matrix multiplication of this and matrix,
* operates like the "*" operator in Matlab
*
*
* @return Matrix multiplication of this and
* matrix, will this.getNumRows() rows and
* matrix.getNumColumns() columns
* @param matrix this.getNumColumns()==matrix.getNumRows()
*/
public abstract AbstractMTJMatrix times(
final AbstractMTJMatrix matrix);
public void dotTimesEquals(
final Matrix matrix)
{
this.dotTimesEquals((AbstractMTJMatrix) matrix);
}
/**
* Inline element-wise multiplication of the elements in this
* and matrix, modifies the elements of this
*
* @param matrix Must have same dimensions this
*/
public void dotTimesEquals(
final AbstractMTJMatrix matrix)
{
// make sure the matrices are the same dimension
this.assertSameDimensions(matrix);
// Iterators loop over all values, or all nonzero, values in "this".
// The resulting matrix doesn't need to element-wise multiply the
// zero values, since the result would be zero anyway.
for (MatrixEntry e : this)
{
double otherValue = matrix.getElement(
e.getRowIndex(), e.getColumnIndex());
e.setValue(e.getValue() * otherValue);
}
}
public void scaleEquals(
double scaleFactor)
{
// Iterators loop over all values, or all nonzero, values in "this".
// The resulting matrix doesn't need to element-wise multiply the
// zero values, since the result would be zero anyway.
for (MatrixEntry e : this)
{
e.setValue(e.getValue() * scaleFactor);
}
}
@Override
public void scaledPlusEquals(
final double scaleFactor,
final Matrix other)
{
this.scaledPlusEquals(scaleFactor, (AbstractMTJMatrix) other);
}
/**
* Adds to this vector the scaled version of the other given vector.
*
* @param scaleFactor
* The scale factor to use.
* @param other
* The other vector to scale and then add to this vector.
*/
public void scaledPlusEquals(
final double scaleFactor,
final AbstractMTJMatrix other)
{
this.internalMatrix.add(scaleFactor, other.internalMatrix);
}
/**
* Subtracts from this matrix the scaled version of the other given matrix.
*
* @param scaleFactor
* The scale factor to use.
* @param other
* The other matrix to scale and then subtract from this matrix.
*/
public void scaledMinusEquals(
final double scaleFactor,
final AbstractMTJMatrix other)
{
this.scaledPlusEquals(-scaleFactor, other);
}
public Iterator iterator()
{
return new AbstractMTJMatrixIterator();
}
public boolean isSquare()
{
return this.getNumRows() == this.getNumColumns();
}
public AbstractMTJVector times(
final Vector vector)
{
return this.times((AbstractMTJVector) vector);
}
/**
* Returns the column vector from the equation
* return = this * vector
*
*
* @param vector
* Vector by which to post-multiply this, must have the
* same number of rows as this
* @return Vector with the same dimensionality as the number of rows as
* this and vector
*/
abstract public AbstractMTJVector times(
final AbstractMTJVector vector);
public void identity()
{
int N;
this.internalMatrix.zero();
if (this.getNumRows() < this.getNumColumns())
{
N = this.getNumRows();
}
else
{
N = this.getNumColumns();
}
for (int i = 0; i < N; i++)
{
this.setElement(i, i, 1.0);
}
}
public Matrix solve(
final Matrix B)
{
return this.solve((AbstractMTJMatrix) B);
}
public Vector solve(
final Vector b)
{
return this.solve((AbstractMTJVector) b);
}
/**
* Solves for "X" in the equation this * X = B, where X is a DenseMatrix,
* "this" and "B" will be converted to a DenseMatrix (if not already)
* @param B AbstractMTJMatrix, will be converted to a DenseMatrix
* @return DenseMatrix of "X" in this * X = B
*/
final public Matrix solve(
AbstractMTJMatrix B)
{
DenseMatrix X =
new DenseMatrix(this.getNumColumns(), B.getNumColumns());
DenseMatrix Bdense;
if (B instanceof DenseMatrix)
{
Bdense = (DenseMatrix) B;
}
else
{
Bdense = new DenseMatrix(B);
}
DenseMatrix Adense;
if (this instanceof DenseMatrix)
{
Adense = (DenseMatrix) this;
}
else
{
Adense = new DenseMatrix(this);
}
boolean usePseudoInverse = false;
try
{
Adense.solveInto(Bdense, X);
usePseudoInverse = false;
}
catch ( MatrixSingularException e )
{
Logger.getLogger(AbstractMTJMatrix.class.getName()).log(Level.WARNING,
"AbstractMTJMatrix.solve(): Matrix is singular.");
usePseudoInverse = true;
}
// Sometimes LAPACK will return NaNs or infs as the solutions, but MTJ
// won't throw the exception, so we need to check for this.
// If we detect this, then we'll use a pseudoinverse
if(!usePseudoInverse)
{
for( int i = 0; i < X.getNumRows(); i++ )
{
for (int j = 0; j < X.getNumColumns(); j++ )
{
double v = X.getElement(i, j);
if( Double.isNaN(v) || Double.isInfinite(v) )
{
Logger.getLogger(AbstractMTJMatrix.class.getName()).log(Level.WARNING,
"AbstractMTJMatrix.solve(): Solver produced invalid results.");
usePseudoInverse = true;
break;
}
}
if( usePseudoInverse )
{
break;
}
}
}
if( usePseudoInverse )
{
// The original LU solver produced a sucky answer, so let's use
// the absurdly expensive SVD least-squares solution
return Adense.pseudoInverse().times(Bdense);
}
return X;
}
/**
* Solves for "x" in the equation: this*x = b
*
* @param b must satisfy this.getNumColumns() == b.getDimensionality()
* @return x Vector with dimensions (this.getNumRows())
*/
public Vector solve(
final AbstractMTJVector b)
{
DenseVector x = new DenseVector(this.getNumColumns());
DenseVector bdense;
if (b instanceof DenseVector)
{
bdense = (DenseVector) b;
}
else
{
bdense = new DenseVector(b);
}
DenseMatrix Adense;
if (this instanceof DenseMatrix)
{
Adense = (DenseMatrix) this;
}
else
{
Adense = new DenseMatrix(this);
}
boolean usePseudoInverse = false;
try
{
Adense.solveInto(bdense, x);
usePseudoInverse = false;
}
catch ( MatrixSingularException e )
{
Logger.getLogger(AbstractMTJMatrix.class.getName()).log(Level.WARNING,
"AbstractMTJMatrix.solve(): Matrix is singular.");
usePseudoInverse = true;
}
// Sometimes LAPACK will return NaNs or infs as the solutions, but MTJ
// won't throw the exception, so we need to check for this.
// If we detect this, then we'll use a pseudoinverse
if(!usePseudoInverse)
{
for( int i = 0; i < x.getDimensionality(); i++ )
{
double v = x.getElement(i);
if( Double.isNaN(v) || Double.isInfinite(v) )
{
Logger.getLogger(AbstractMTJMatrix.class.getName()).log(Level.WARNING,
"AbstractMTJMatrix.solve(): Solver produced invalid results.");
usePseudoInverse = true;
break;
}
}
}
if( usePseudoInverse )
{
// The original LU solver produced a sucky answer, so let's use
// the absurdly expensive SVD least-squares solution
return Adense.pseudoInverse().times(b);
}
return x;
}
public Matrix inverse()
{
if (this.isSquare() == false)
{
throw new UnsupportedOperationException(
"Can only invert square matrices.");
}
DenseMatrix I = DenseMatrixFactoryMTJ.INSTANCE.createIdentity(
this.getNumRows(), this.getNumColumns());
Matrix AI = this.solve(I);
return AI;
}
public double normFrobenius()
{
return this.internalMatrix.norm(
no.uib.cipr.matrix.Matrix.Norm.Frobenius);
}
@Override
public double normFrobeniusSquared()
{
// TODO: It would be nice to have this without the square root directly rather than squaring the normFrobenius.
final double normFrobenius = this.normFrobenius();
return normFrobenius * normFrobenius;
}
public boolean isSymmetric(
double effectiveZero)
{
if (this.isSquare() == false)
{
throw new DimensionalityMismatchException(
this.getNumRows(), this.getNumColumns());
}
double difference;
// Loop over each row, but start the column one to the right of the
// diagonal, which is row+1
for (int i = 0; i < this.getNumRows(); i++)
{
for (int j = i + 1; j < this.getNumColumns(); j++)
{
// If we find any transposed entry which has an absolute
// difference greater than the effectiveZero, then we
// know that the matrix isn't symmetric
difference = this.getElement(i, j) - this.getElement(j, i);
if (Math.abs(difference) > effectiveZero)
{
return false;
}
}
}
/*
* We didn't find any transposed entries that are different,
* so the matrix is symmetric
*/
return true;
}
@Override
public void zero()
{
this.internalMatrix.zero();
}
public int rank(
double effectiveZero)
{
DenseMatrix svdDude;
if (this instanceof DenseMatrix)
{
svdDude = (DenseMatrix) this;
}
else
{
svdDude = new DenseMatrix(this);
}
SingularValueDecomposition svd =
SingularValueDecompositionMTJ.create(svdDude);
return svd.effectiveRank(effectiveZero);
}
/**
* Internal method for accessing MTJ's general transpose routine
*
* @param destinationMatrix
* matrix into which to store the result
*/
protected void transposeInto(
AbstractMTJMatrix destinationMatrix)
{
this.internalMatrix.transpose(
destinationMatrix.internalMatrix);
}
/**
* Internal routine for storing a submatrix into and AbstractMTJMatrix.
* Gets the embedded submatrix inside of the Matrix, specified by the
* inclusive, zero-based indices such that the result matrix will have size
* (maxRow-minRow+1) x (maxColum-minCcolumn+1)
*
*
* @param minRow Zero-based index into the rows of the Matrix, must be less than
* or equal to maxRow
* @param maxRow Zero-based index into the rows of the Matrix, must be greater
* than or equal to minRow
* @param minColumn Zero-based index into the rows of the Matrix, must be less than
* or equal to maxColumn
* @param maxColumn Zero-based index into the rows of the Matrix, must be greater
* than or equal to minColumn
* @param destinationMatrix
* the destination submatrix of dimension
* (maxRow-minRow+1)x(maxColumn-minColumn+1)
*
*/
protected void getSubMatrixInto(
int minRow,
int maxRow,
int minColumn,
int maxColumn,
AbstractMTJMatrix destinationMatrix)
{
if ((destinationMatrix.getNumRows() != (maxRow - minRow + 1)) ||
(destinationMatrix.getNumColumns() != (maxColumn - minColumn + 1)))
{
throw new DimensionalityMismatchException(
"Submatrix is incorrect size.");
}
for (int i = minRow; i <= maxRow; i++)
{
for (int j = minColumn; j <= maxColumn; j++)
{
destinationMatrix.setElement(
i - minRow, j - minColumn, this.getElement(i, j));
}
}
}
/**
* Internal function call that stores the result of a matrix multiply
* into the given destinationMatrix.
*
* @param multiplicationMatrix
* matrix to postmultiply this by
* @param destinationMatrix
* matrix to store the matrix multiplication result, must have
* rows == this.getNumRows and columns ==
* multiplicationMatrix.getNumColumns
*/
protected void timesInto(
final AbstractMTJMatrix multiplicationMatrix,
AbstractMTJMatrix destinationMatrix)
{
int M = this.getNumRows();
int N = multiplicationMatrix.getNumColumns();
if ((M != destinationMatrix.getNumRows()) ||
(N != destinationMatrix.getNumColumns()))
{
throw new DimensionalityMismatchException(
"Multiplication dimensions do not agree.");
}
this.internalMatrix.mult(
multiplicationMatrix.internalMatrix,
destinationMatrix.internalMatrix);
}
/**
* Internal function call that stores the result of a matrix multiply
* into the given destinationVector.
*
* @param multiplicationVector
* vector to postmultiply this by
* @param destinationVector
* vector to store the matrix multiplication result, must have
* dimensionality == this.getNumRows
*/
protected void timesInto(
final AbstractMTJVector multiplicationVector,
AbstractMTJVector destinationVector)
{
int M = this.getNumRows();
if (M != destinationVector.getDimensionality())
{
throw new DimensionalityMismatchException(
M, destinationVector.getDimensionality());
}
this.internalMatrix.mult(
multiplicationVector.getInternalVector(),
destinationVector.getInternalVector());
}
@Override
public void increment(
final int row,
final int column,
final double value)
{
this.internalMatrix.add(row, column, value);
}
public void convertFromVector(
Vector parameters)
{
int M = this.getNumRows();
int N = this.getNumColumns();
if ((M * N) != parameters.getDimensionality())
{
throw new IllegalArgumentException(
"Elements in this does not equal elements in parameters");
}
int index = 0;
for (int j = 0; j < N; j++)
{
for (int i = 0; i < M; i++)
{
this.setElement(i, j, parameters.getElement(index));
index++;
}
}
}
public DenseVector convertToVector()
{
int M = this.getNumRows();
int N = this.getNumColumns();
DenseVector parameters = new DenseVector(M * N);
int index = 0;
for (int j = 0; j < N; j++)
{
for (int i = 0; i < M; i++)
{
parameters.setElement(index, this.getElement(i, j));
index++;
}
}
return parameters;
}
/**
* Private iterator class for MTJ-based matrices, contains backpointer to
* the AbstractMTJMatrix so that the entry can modify the underlying
* elements
*/
class AbstractMTJMatrixIterator
implements Iterator
{
/**
* Internal MTJ-based iterator that does the heavy lifting
*/
private Iterator internalIterator;
/**
* MatrixEntry for this matrix
*/
private MatrixEntry entry = null;
/**
* Creates a new instance of the iterator, with a back pointer to the matrix
*/
public AbstractMTJMatrixIterator()
{
setInternalIterator(
AbstractMTJMatrix.this.internalMatrix.iterator());
setEntry(new AbstractMTJMatrixEntry());
}
/**
* Getter for internalIterator
* @return Internal MTJ-based iterator that does the heavy lifting
*/
protected Iterator getInternalIterator()
{
return this.internalIterator;
}
/**
* Setter for internalIterator
* @param internalIterator Internal MTJ-based iterator that does the heavy lifting
*/
protected void setInternalIterator(
Iterator internalIterator)
{
this.internalIterator = internalIterator;
}
/**
* {@inheritDoc}
* @return {@inheritDoc}
*/
public boolean hasNext()
{
return this.getInternalIterator().hasNext();
}
/**
* {@inheritDoc}
* @return {@inheritDoc}
*/
public MatrixEntry next()
{
no.uib.cipr.matrix.MatrixEntry internalNext =
getInternalIterator().next();
getEntry().setRowIndex(internalNext.row());
getEntry().setColumnIndex(internalNext.column());
return getEntry();
}
/**
* {@inheritDoc}
*/
public void remove()
{
getInternalIterator().remove();
}
/**
* Getter for entry
* @return MatrixEntry for this matrix
*/
public MatrixEntry getEntry()
{
return this.entry;
}
/**
* Setter for entry
* @param entry MatrixEntry for this matrix
*/
public void setEntry(
MatrixEntry entry)
{
this.entry = entry;
}
}
/**
* MatrixEntry implementation for MTJ-based matrices,
* with a backpointer to the underlying AbstractMTJMatrix
*/
class AbstractMTJMatrixEntry
implements MatrixEntry
{
/**
* Current row index for the entry
*/
private int rowIndex;
/**
* Current column index for the entry
*/
private int columnIndex;
/**
* Creates a new matrix entry with zeros for indices
*/
AbstractMTJMatrixEntry()
{
this(0, 0);
}
/**
* Creates a new matrix entry at the specified indices
* @param rowIndex zero-based row index for the entry
* @param columnIndex zero-based column index for the entry
*/
AbstractMTJMatrixEntry(
int rowIndex,
int columnIndex)
{
this.setRowIndex(rowIndex);
this.setColumnIndex(columnIndex);
}
/**
* {@inheritDoc}
* @return {@inheritDoc}
*/
public double getValue()
{
return AbstractMTJMatrix.this.getElement(
this.getRowIndex(), this.getColumnIndex());
}
/**
* {@inheritDoc}
* @param value {@inheritDoc}
*/
public void setValue(
double value)
{
AbstractMTJMatrix.this.setElement(
this.getRowIndex(), this.getColumnIndex(), value);
}
/**
* {@inheritDoc}
* @return {@inheritDoc}
*/
public int getRowIndex()
{
return this.rowIndex;
}
/**
* {@inheritDoc}
* @param rowIndex {@inheritDoc}
*/
public void setRowIndex(
int rowIndex)
{
this.rowIndex = rowIndex;
}
/**
* {@inheritDoc}
* @return {@inheritDoc}
*/
public int getColumnIndex()
{
return this.columnIndex;
}
/**
* {@inheritDoc}
* @param columnIndex {@inheritDoc}
*/
public void setColumnIndex(
int columnIndex)
{
this.columnIndex = columnIndex;
}
}
}