csc_zusmm csc_zusmv csc_zussm csc_zussv csr_zusmm csr_zusmv csr_zussm csr_zussv hsc_zusmv hsr_zusmv ssc_zusmv ssr_zusmv

csr_zussv() void csr_zussv ( char  uplo, char  trans, char  diag, int  n, const doublecomplex  val[], const int  rowptr[], const int  colind[], int  base, doublecomplex  x[], int  incx, int *  info  ) Solution of Ax = b, ATx = b or AHx = b (Complex triangular matrices) (CSR) Purpose This function solves one of the following systems of equations for a sparse matrix in CSR format. A*x = b, A^T*x = b or A^H*x = b where b and x are n element vectors and A is an n x n upper or lower sparse triangular matrix. Parameters [in] uplo Specifies whether the matrix is an upper or lower triangular matrix as follows: = 'U': A is an upper triangular matrix. = 'L': A is an lower triangular matrix. The other triangular elements (not including diagonal elements) are ignored. [in] trans Specifies the equation to be solved as follows: = 'N': A*x = b. = 'T': A^T*x = b. = 'C': A^H*x = b. [in] diag Specifies whether or not A is assumed to be unit triangular. = 'N': A is not assumed to be unit triangular. = 'U': A is assumed to be unit triangular. (diagonal elements are assumed to be ones. Elements of val[] at diagonal element positions (if exist) are ignored.) [in] n Number of rows and columns of matrix A. (n >= 0) (If n = 0, returns without computation) [in] val[] Array val[lval] (lval >= nnz) Values of nonzero elements of matrix A (where nnz is the number of nonzero elements). [in] rowptr[] Array rowptr[lrowptr] (lrowptr >= n + 1) Row pointers of matrix A. [in] colind[] Array colind[lcolind] (lcolind >= nnz) Column indices of matrix A (where nnz is the number of nonzero elements). [in] base Indexing of rowptr[] and colind[]. = 0: Zero-based (C style) indexing: Starting index is 0. = 1: One-based (Fortran style) indexing: Starting index is 1. [in,out] x[] Array x[lx] (lx >= 1 + (n - 1)*incx) [in] Right-hand side vector b. [out] Solution vector x. [in] incx Storage spacing between elements of x[]. [out] info = 0: Successful exit. = i < 0: The (-i)-th argument is invalid. = i > 0: The matrix is singular (i-th diagonal element is zero).