|  | DoubleComplexGSVDecomp Properties | 
The DoubleComplexGSVDecomp type exposes the following members.
 Properties
Properties|  | Name | Description | 
|---|
|  | ComputeQ | Returns true if the matrix Q in the decomposition
            U'AQ = D1(0 R), V'BQ = D2(0 R)
            was computed. | 
|  | ComputeU | Returns true if the matrix U in the decomposition
            U'AQ = D1(0 R), V'BQ = D2(0 R)
            was computed. | 
|  | ComputeV | Returns true if the matrix V in the decomposition
            U'AQ = D1(0 R), V'BQ = D2(0 R)
            was computed. | 
|  | D1 | Gets the matrix D1 in the general singular value decomposition
            for matrices A and B -
            U'AQ = D1(0 R), V'BQ = D2(0 R) | 
|  | D2 | Gets the matrix D2 in the general singular value decomposition
            for matrices A and B -
            U'AQ = D1(0 R), V'BQ = D2(0 R) | 
|  | IsGood | Returns true if the decomposition was successfully
            computed. Returns false if the procedure failed to
            converge. | 
|  | Q | Gets the matrix Q in the general singular value decomposition
            for matrices A and B -
            U'AQ = D1(0 R), V'BQ = D2(0 R) | 
|  | R | Gets the matrix R in the general singular value decomposition
            for matrices A and B -
            U'AQ = D1(0 R), V'BQ = D2(0 R) | 
|  | RankOfATranspose_BTranspose | Gets the effective numerical rank of (A' B'),
            where Z' denotes the conjugate transpose of the matrix Z
            and A and B are the decomposed matrices. | 
|  | U | Gets the matrix U in the general singular value decomposition
            for matrices A and B -
            U'AQ = D1(0 R), V'BQ = D2(0 R) | 
|  | V | Gets the matrix V in the general singular value decomposition
            for matrices A and B -
            U'AQ = D1(0 R), V'BQ = D2(0 R) | 
|  | Zero_R | Gets the matrix (0 R) in the general singular value decomposition
            for matrices A and B -
            U'AQ = D1(0 R), V'BQ = D2(0 R)
            (0 R) is the matrix obtained by prepending columns of all zeros
            to the upper triangular matrix R. | 
Top See Also
See Also