\PHPExcel_Shared_JAMA_Matrix

Summary

Methods

Properties

Constants

__construct()
getArray()
getRowDimension()
getColumnDimension()
get()
getMatrix()
checkMatrixDimensions()
set()
identity()
diagonal()
getMatrixByRow()
getMatrixByCol()
transpose()
trace()
uminus()
plus()
plusEquals()
minus()
minusEquals()
arrayTimes()
arrayTimesEquals()
arrayRightDivide()
arrayRightDivideEquals()
arrayLeftDivide()
arrayLeftDivideEquals()
times()
power()
concat()
solve()
inverse()
det()

PolymorphicArgumentException
ArgumentTypeException
ArgumentBoundsException
MatrixDimensionException
ArrayLengthException

No protected methods found

No protected properties found

N/A

No private methods found

$m
$n

N/A

File: core/class/PHPExcel/Shared/JAMA/Matrix.php
Package: JAMA
Class hierarchy: \PHPExcel_Shared_JAMA_Matrix
Uses

Constants

PolymorphicArgumentException

PolymorphicArgumentException = "Invalid argument pattern for polymorphic function."

ArgumentTypeException

ArgumentTypeException = "Invalid argument type."

ArgumentBoundsException

ArgumentBoundsException = "Invalid argument range."

MatrixDimensionException

MatrixDimensionException = "Matrix dimensions are not equal."

ArrayLengthException

ArrayLengthException = "Array length must be a multiple of m."

Properties

$A

$A : array

Matrix storage

Type

array —

$m

$m : int

Matrix row dimension

Type

int —

$n

$n : int

Matrix column dimension

Type

int —

Methods

__construct()

__construct() : mixed

Polymorphic constructor

As PHP has no support for polymorphic constructors, we hack our own sort of polymorphism using func_num_args, func_get_arg, and gettype. In essence, we're just implementing a simple RTTI filter and calling the appropriate constructor.

Returns

mixed —

getArray()

getArray() : array

getArray

Returns

array —

Matrix array

getRowDimension()

getRowDimension() : int

getRowDimension

Returns

int —

Row dimension

getColumnDimension()

getColumnDimension() : int

getColumnDimension

Returns

int —

Column dimension

get()

get(int  $i = null, int  $j = null) : mixed

get

Get the i,j-th element of the matrix.

Parameters

int	$i	Row position
int	$j	Column position

Returns

mixed —

Element (int/float/double)

getMatrix()

getMatrix() : \Matrix

getMatrix

Get a submatrix

Returns

\Matrix —

Submatrix

checkMatrixDimensions()

checkMatrixDimensions(\Matrix  $B = null) : bool

checkMatrixDimensions

Is matrix B the same size?

Parameters

\Matrix

Matrix B

Returns

bool —

set()

set(int  $i = null, int  $j = null, mixed  $c = null) : mixed

set

Set the i,j-th element of the matrix.

Parameters

int	$i	Row position
int	$j	Column position
mixed	$c	Int/float/double value

Returns

mixed —

Element (int/float/double)

identity()

identity(int  $m = null, int  $n = null) : \Matrix

identity

Generate an identity matrix.

Parameters

int	$m	Row dimension
int	$n	Column dimension

Returns

\Matrix —

Identity matrix

diagonal()

diagonal(int  $m = null, int  $n = null, mixed  $c = 1) : \Matrix

diagonal

Generate a diagonal matrix

Parameters

int	$m	Row dimension
int	$n	Column dimension
mixed	$c	Diagonal value

Returns

\Matrix —

Diagonal matrix

getMatrixByRow()

getMatrixByRow(int  $i0 = null, int  $iF = null) : \Matrix

getMatrixByRow

Get a submatrix by row index/range

Parameters

int	$i0	Initial row index
int	$iF	Final row index

Returns

\Matrix —

Submatrix

getMatrixByCol()

getMatrixByCol(mixed  $j0 = null, mixed  $jF = null) : \Matrix

getMatrixByCol

Get a submatrix by column index/range

Parameters

mixed	$j0
mixed	$jF

Returns

\Matrix —

Submatrix

transpose()

transpose() : \Matrix

transpose

Tranpose matrix

Returns

\Matrix —

Transposed matrix

trace()

trace() : float

trace

Sum of diagonal elements

Returns

float —

Sum of diagonal elements

uminus()

uminus() : \Matrix

uminus

Unary minus matrix -A

Returns

\Matrix —

Unary minus matrix

plus()

plus() : \Matrix

plus

A + B

Returns

\Matrix —

Sum

plusEquals()

plusEquals() : \Matrix

plusEquals

A = A + B

Returns

\Matrix —

Sum

minus()

minus() : \Matrix

minus

A - B

Returns

\Matrix —

Sum

minusEquals()

minusEquals() : \Matrix

minusEquals

A = A - B

Returns

\Matrix —

Sum

arrayTimes()

arrayTimes() : \Matrix

arrayTimes

Element-by-element multiplication Cij = Aij * Bij

Returns

\Matrix —

Matrix Cij

arrayTimesEquals()

arrayTimesEquals() : \Matrix

arrayTimesEquals

Element-by-element multiplication Aij = Aij * Bij

Returns

\Matrix —

Matrix Aij

arrayRightDivide()

arrayRightDivide() : \Matrix

arrayRightDivide

Element-by-element right division A / B

Returns

\Matrix —

Division result

arrayRightDivideEquals()

arrayRightDivideEquals() : \Matrix

arrayRightDivideEquals

Element-by-element right division Aij = Aij / Bij

Returns

\Matrix —

Matrix Aij

arrayLeftDivide()

arrayLeftDivide() : \Matrix

arrayLeftDivide

Element-by-element Left division A / B

Returns

\Matrix —

Division result

arrayLeftDivideEquals()

arrayLeftDivideEquals() : \Matrix

arrayLeftDivideEquals

Element-by-element Left division Aij = Aij / Bij

Returns

\Matrix —

Matrix Aij

times()

times() : \Matrix

times

Matrix multiplication

Returns

\Matrix —

Product

power()

power() : \Matrix

power

A = A ^ B

Returns

\Matrix —

Sum

concat()

concat() : \Matrix

concat

A = A & B

Returns

\Matrix —

Sum

solve()

solve(\Matrix  $B) : \Matrix

Solve A*X = B.

Parameters

\Matrix

Right hand side

Returns

\Matrix —

... Solution if A is square, least squares solution otherwise

inverse()

inverse() : \Matrix

Matrix inverse or pseudoinverse.

Returns

\Matrix —

... Inverse(A) if A is square, pseudoinverse otherwise.

det()

det() : float

det

Calculate determinant

Returns

float —

Determinant