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Performs forward elimination and back substitution to find the unknown vector from the RHS vector and transposed factored matrix. This routine is useful when performing sensitivity analysis on a circuit using the adjoint method. This routine assumes that the pivots are associated with the untransposed lower triangular matrix and that the diagonal of the untransposed upper triangular matrix consists of ones. - Parameters:
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eMatrix |
Pointer to matrix. |
RHS |
RHS is the input data array, the right hand side. This data is undisturbed and may be reused for other solves. |
Solution |
Solution is the output data array. This routine is constructed such that RHS and Solution can be the same array. |
iRHS |
iRHS is the imaginary portion of the input data array, the right hand side. This data is undisturbed and may be reused for other solves. If spSEPARATED_COMPLEX_VECTOR is set false, or if matrix is real, there is no need to supply this array. |
iSolution |
iSolution is the imaginary portion of the output data array. This routine is constructed such that iRHS and iSolution can be the same array. If spSEPARATED_COMPLEX_VECTOR is set false, or if matrix is real, there is no need to supply this array. |
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