Matrix

Base template for all matrix-types.

struct Matrix (

E

uint rows_

uint cols_

Layout layout = Layout.rowMajor

) if (

rows_ >= 1 &&

cols_ >= 1

) {

alias mT = E;

static if(layout == Layout.rowMajor)

E[cols][rows] _matrix;

static if(layout == Layout.rowMajor)

inout(E) opCall(uint row, uint col);

static if(layout == Layout.rowMajor)

inout(E) at(uint row, uint col);

static if(!(layout == Layout.rowMajor))

E[rows][cols] _matrix;

static if(!(layout == Layout.rowMajor))

inout(E) opCall(uint row, uint col);

static if(!(layout == Layout.rowMajor))

inout(E) at(uint row, uint col);

Sink toString [@property setter];

string toLaTeX [@property getter];

string toMathML [@property getter];

string toPrettyString [@property getter];

static void isCompatibleMatrixImpl(Matrix!(E, r, c) m);

eponymoustemplate isCompatibleMatrix(T);

static void isCompatibleVectorImpl(Vector!(E, d) vec);

eponymoustemplate isCompatibleVector(T);

this(Args args);

void clear(E value);

static if(rows == cols)

void makeIdentity();

static if(rows == cols)

static Matrix identity [@property getter];

alias id = identity;

static if(rows == cols)

void transpose();

alias T = transpose;

Matrix!(E, cols, rows) transposed [@property getter];

}

Constructors

this this(Args args): Constructs the matrix: If a single value is passed, the matrix will be cleared with this value (each column in each row will contain this value). If a matrix with more rows and columns is passed, the matrix will be the upper left nxm matrix. If a matrix with less rows and columns is passed, the passed matrix will be stored in the upper left of an identity matrix. It's also allowed to pass vectors and scalars at a time, but the vectors dimension must match the number of columns and align correctly.
this this(T mat): Undocumented in source.
this this(T mat): Undocumented in source.
this this(E value): Undocumented in source.

Alias This

Members

Aliases

T alias T = transpose: Undocumented in source.
id alias id = identity: Undocumented in source.
mT alias mT = E: Undocumented in source.

Enums

isCompatibleMatrix eponymoustemplate isCompatibleMatrix(T): Undocumented in source.
isCompatibleVector eponymoustemplate isCompatibleVector(T): Undocumented in source.

Functions

at inout(E) at(uint row, uint col): Matrix row-major in memory.
at inout(E) at(uint row, uint col): Undocumented in source. Be warned that the author may not have intended to support it.
clear void clear(E value): Sets all values of the matrix to value (each column in each row will contain this value).
makeIdentity void makeIdentity(): Makes the current matrix an identity matrix.
opCall inout(E) opCall(uint row, uint col): Matrix row-major in memory.
opCall inout(E) opCall(uint row, uint col): Undocumented in source. Be warned that the author may not have intended to support it.
transpose void transpose(): Transpose Current Matrix.

Properties

identity Matrix identity [@property getter]
toLaTeX string toLaTeX [@property getter]: Undocumented in source. Be warned that the author may not have intended to support it.
toMathML string toMathML [@property getter]: Undocumented in source. Be warned that the author may not have intended to support it.
toPrettyString string toPrettyString [@property getter]
toString Sink toString [@property setter]
transposed Matrix!(E, cols, rows) transposed [@property getter]

Static functions

isCompatibleMatrixImpl void isCompatibleMatrixImpl(Matrix!(E, r, c) m): Undocumented in source. Be warned that the author may not have intended to support it.
isCompatibleVectorImpl void isCompatibleVectorImpl(Vector!(E, d) vec): Undocumented in source. Be warned that the author may not have intended to support it.

Static variables

cols uint cols;: Number of columns
rows uint rows;: Number of rows

Variables

_matrix E[cols][rows] _matrix;: Matrix row-major in memory.
_matrix E[rows][cols] _matrix;: Undocumented in source.

Parameters

E: all values get stored as this type
rows_: rows of the matrix
cols_: columns of the matrix
layout: matrix layout

Meta

Source

See Implementation