Eigen{values,vectors} of 2nd O. Tensors


Functions

int Tensors::JacobiRot (Tensor2 const &T, REAL V0[3], REAL V1[3], REAL V2[3], REAL L[3])
 Jacobi Transformation of a Symmetric Matrix (given as a Tensor2) Out: Eigenvalues (array with 3 values).
int Tensors::JacobiRot (Tensor2 const &T, REAL L[3])
 Jacobi Transformation of a Symmetric Matrix (given as a Tensor2) Out: Eigenvalues (array with 3 values).

Function Documentation

int Tensors::JacobiRot ( Tensor2 const &  T,
REAL  V0[3],
REAL  V1[3],
REAL  V2[3],
REAL  L[3] 
) [inline]

Jacobi Transformation of a Symmetric Matrix (given as a Tensor2) Out: Eigenvalues (array with 3 values).

\[ V0 = \begin{Bmatrix} Q(0,0) \\ Q(1,0) \\ Q(2,0) \end{Bmatrix}\qquad V1 = \begin{Bmatrix} Q(0,1) \\ Q(1,1) \\ Q(2,1) \end{Bmatrix}\qquad V2 = \begin{Bmatrix} Q(0,2) \\ Q(1,2) \\ Q(2,2) \end{Bmatrix} \]

Returns:
the number of iterations
Parameters:
T  In: Tensor2 (Mandel) corresponding to a the matrix (A) we seek for the eigenvalues (SYMMETRIC and square)
V0  Out: Eigenvector (array with 3 values)
V1  Out: Eigenvector (array with 3 values)
V2  Out: Eigenvector (array with 3 values)

Definition at line 95 of file jacobirot.h.

int Tensors::JacobiRot ( Tensor2 const &  T,
REAL  L[3] 
) [inline]

Jacobi Transformation of a Symmetric Matrix (given as a Tensor2) Out: Eigenvalues (array with 3 values).

Returns:
the number of iterations
Parameters:
T  In: Tensor2 (Mandel) corresponding to a the matrix (A) we seek for the eigenvalues (SYMMETRIC and square)

Definition at line 234 of file jacobirot.h.


Generated on Wed Jan 24 15:56:28 2007 for MechSys by  doxygen 1.4.7