DNDS::ETensor::ETensorR3< T, d0, d1, d2 > Class Template Reference

#include <EigenTensor.hpp>

Public Types
using	M01 = Matrix< T, d0, d1, RowMajor >
using	M12 = Matrix< T, d1, d2, RowMajor >
using	M02 = Matrix< T, d0, d2, RowMajor >
using	Map01 = Map< M01, Unaligned, Stride< stride0, stride1 > >
using	Map12 = Map< M12, Unaligned, Stride< stride1, stride2 > >
using	Map02 = Map< M02, Unaligned, Stride< stride0, stride2 > >

Public Member Functions
	ETensorR3 (const T &fill)
	ETensorR3 ()=default
T &	operator() (Index i0, Index i1, Index i2)
Map01	GetMap01 (Index i2)
Map12	GetMap12 (Index i0)
Map02	GetMap02 (Index i1)
template<class Tmat >
void	MatTransform0 (const Tmat &Rmat)
template<class Tmat >
void	MatTransform1 (const Tmat &Rmat)
template<class Tmat >
void	MatTransform2 (const Tmat &Rmat)
template<Index dout, class Tmat >
ETensorR3< T, dout, d1, d2 >	MatTransform0d (const Tmat &Rmat)
template<Index dout, class Tmat >
ETensorR3< T, d0, dout, d2 >	MatTransform1d (const Tmat &Rmat)
template<Index dout, class Tmat >
ETensorR3< T, d0, d1, dout >	MatTransform2d (const Tmat &Rmat)

Detailed Description

template<typename T, Index d0, Index d1, Index d2>
class DNDS::ETensor::ETensorR3< T, d0, d1, d2 >

Definition at line 11 of file EigenTensor.hpp.

Member Typedef Documentation

M01

template<typename T , Index d0, Index d1, Index d2>

using DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::M01 = Matrix<T, d0, d1, RowMajor>

Definition at line 33 of file EigenTensor.hpp.

M02

template<typename T , Index d0, Index d1, Index d2>

using DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::M02 = Matrix<T, d0, d2, RowMajor>

Definition at line 35 of file EigenTensor.hpp.

M12

template<typename T , Index d0, Index d1, Index d2>

using DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::M12 = Matrix<T, d1, d2, RowMajor>

Definition at line 34 of file EigenTensor.hpp.

Map01

template<typename T , Index d0, Index d1, Index d2>

using DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::Map01 = Map<M01, Unaligned, Stride<stride0, stride1> >

Definition at line 37 of file EigenTensor.hpp.

Map02

template<typename T , Index d0, Index d1, Index d2>

using DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::Map02 = Map<M02, Unaligned, Stride<stride0, stride2> >

Definition at line 39 of file EigenTensor.hpp.

Map12

template<typename T , Index d0, Index d1, Index d2>

using DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::Map12 = Map<M12, Unaligned, Stride<stride1, stride2> >

Definition at line 38 of file EigenTensor.hpp.

Constructor & Destructor Documentation

ETensorR3() [1/2]

template<typename T , Index d0, Index d1, Index d2>

DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::ETensorR3 ( const T &  fill )

inline

Definition at line 20 of file EigenTensor.hpp.

ETensorR3() [2/2]

template<typename T , Index d0, Index d1, Index d2>

DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::ETensorR3 ( )

default

Member Function Documentation

GetMap01()

template<typename T , Index d0, Index d1, Index d2>

Map01 DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::GetMap01 ( Index  i2 )

inline

Definition at line 41 of file EigenTensor.hpp.

Here is the caller graph for this function:

GetMap02()

template<typename T , Index d0, Index d1, Index d2>

Map02 DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::GetMap02 ( Index  i1 )

inline

Definition at line 53 of file EigenTensor.hpp.

GetMap12()

template<typename T , Index d0, Index d1, Index d2>

Map12 DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::GetMap12 ( Index  i0 )

inline

Definition at line 47 of file EigenTensor.hpp.

Here is the caller graph for this function:

MatTransform0()

template<typename T , Index d0, Index d1, Index d2>

template<class Tmat >

void DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::MatTransform0 ( const Tmat &  Rmat )

inline

Definition at line 60 of file EigenTensor.hpp.

Here is the call graph for this function:

Here is the caller graph for this function:

MatTransform0d()

template<typename T , Index d0, Index d1, Index d2>

template<Index dout, class Tmat >

ETensorR3< T, dout, d1, d2 > DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::MatTransform0d ( const Tmat &  Rmat )

inline

Definition at line 93 of file EigenTensor.hpp.

Here is the call graph for this function:

MatTransform1()

template<typename T , Index d0, Index d1, Index d2>

template<class Tmat >

void DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::MatTransform1 ( const Tmat &  Rmat )

inline

Definition at line 71 of file EigenTensor.hpp.

Here is the call graph for this function:

Here is the caller graph for this function:

MatTransform1d()

template<typename T , Index d0, Index d1, Index d2>

template<Index dout, class Tmat >

ETensorR3< T, d0, dout, d2 > DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::MatTransform1d ( const Tmat &  Rmat )

inline

Definition at line 107 of file EigenTensor.hpp.

Here is the call graph for this function:

MatTransform2()

template<typename T , Index d0, Index d1, Index d2>

template<class Tmat >

void DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::MatTransform2 ( const Tmat &  Rmat )

inline

Definition at line 82 of file EigenTensor.hpp.

Here is the call graph for this function:

Here is the caller graph for this function:

MatTransform2d()

template<typename T , Index d0, Index d1, Index d2>

template<Index dout, class Tmat >

ETensorR3< T, d0, d1, dout > DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::MatTransform2d ( const Tmat &  Rmat )

inline

Definition at line 122 of file EigenTensor.hpp.

Here is the call graph for this function:

operator()()

template<typename T , Index d0, Index d1, Index d2>

T & DNDS::ETensor::ETensorR3< T, d0, d1, d2 >::operator() ( Index  i0, Index  i1, Index  i2  )

inline

Definition at line 28 of file EigenTensor.hpp.

---

The documentation for this class was generated from the following file:

• /home/runner/work/DNDSR/DNDSR/src/Geom/EigenTensor.hpp