omMatrix.h File Reference

#include "omMathConfig.h"
#include "omArrayMath.h"
#include "../io/omLog.h"
#include "../data/omString.h"
#include "../data/omStringBuffer.h"
#include "../util/omCopy.h"
#include "../threads/omAtomics.h"
#include "omMatrix2D.h"
#include "omMatrix3D.h"
#include "omMatrix4D.h"
#include "omMatrixND.h"
#include "omVector2D.h"
#include "omVector3D.h"
#include "omVector4D.h"
#include "omVectorND.h"

Classes
class	om::math::Matrix< T >
	A class that represents a matrix of an arbitrary number of rows and columns. More...
class	om::math::Matrix< T >::LeastSquares
class	om::math::Matrix< T >::QR

Namespaces
	om
	The enclosing namespace for the entire Om library.
	om::math
	A namespace containing classes and functions that do fast math operations.

Functions
template<typename T >
Matrix< T >	om::math::operator+ (const T &c, const Matrix< T > &matrix)
	Add a scalar to a matrix's elements and return the resulting matrix. More...
template<typename T >
Matrix< T >	om::math::operator- (const T &c, const Matrix< T > &matrix)
	Subtract a matrix's elements from a scalar and return the resulting matrix. More...
template<typename T >
Matrix< T >	om::math::operator* (const T &c, const Matrix< T > &matrix)
	Multiply a matrix's elements by a scalar and return the resulting matrix. More...
template<typename T >
Bool	om::math::leastSquares (const Matrix< T > &A, const Matrix< T > &b, Matrix< T > &x)
	Use a least-squares algorithm to find the best fitting solution for a linear system A*x = b. More...
template<typename T >
Bool	om::math::solve (const Matrix< T > &A, const Matrix< T > &b, Matrix< T > &x)
	Solve a linear system of the form A*x = b., returning whether or not it was able to be solved. More...
template<typename T >
void	om::math::qr (const Matrix< T > &A, Matrix< T > &Q, Matrix< T > &R)
	Factorize a matrix A into the product A = Q*R, where Q is orthornormal and R is upper-triangular. More...
template<typename T >
void	om::math::qr (const Matrix< T > &A, Matrix< T > &Q, Matrix< T > &R, Matrix< Index > &permutation)
	Factorize a matrix A into the product A = Q*R, where Q is orthornormal and R is upper-triangular. More...
template<typename T >
void	om::math::lu (const Matrix< T > &matrix, Matrix< T > &L, Matrix< T > &U)