CSR_MatMult.h File Reference

Detailed Description

CSR sparse matrix-vector multiply implementation in the non-symmetric/non-Hermitian case.

Automatically generated by ./gen_csr_nonsymm.sh and ../../../build/gen/driver/oski_spgen on Tue Nov 23 15:06:01 PST 2004.

Go to the source code of this file.

Defines

#define INC_CSR_MatMult
 src/CSR/MatMult/CSR_MatMult.h included.
#define CSR_MatMult_v1_aN1_b1_xs1_ysX   MANGLE_(CSR_MatMult_v1_aN1_b1_xs1_ysX)
 Mangled name for CSR_MatMult_v1_aN1_b1_xs1_ysX().
#define CSR_MatMult_v1_aN1_b1_xsX_ysX   MANGLE_(CSR_MatMult_v1_aN1_b1_xsX_ysX)
 Mangled name for CSR_MatMult_v1_aN1_b1_xsX_ysX().
#define CSR_MatMult_v1_a1_b1_xs1_ysX   MANGLE_(CSR_MatMult_v1_a1_b1_xs1_ysX)
 Mangled name for CSR_MatMult_v1_a1_b1_xs1_ysX().
#define CSR_MatMult_v1_a1_b1_xsX_ysX   MANGLE_(CSR_MatMult_v1_a1_b1_xsX_ysX)
 Mangled name for CSR_MatMult_v1_a1_b1_xsX_ysX().
#define CSR_MatMult_v1_aX_b1_xs1_ysX   MANGLE_(CSR_MatMult_v1_aX_b1_xs1_ysX)
 Mangled name for CSR_MatMult_v1_aX_b1_xs1_ysX().
#define CSR_MatMult_v1_aX_b1_xsX_ysX   MANGLE_(CSR_MatMult_v1_aX_b1_xsX_ysX)
 Mangled name for CSR_MatMult_v1_aX_b1_xsX_ysX().
#define CSR_MatTransMult_v1_aN1_b1_xsX_ys1   MANGLE_(CSR_MatTransMult_v1_aN1_b1_xsX_ys1)
 Mangled name for CSR_MatTransMult_v1_aN1_b1_xsX_ys1().
#define CSR_MatTransMult_v1_aN1_b1_xsX_ysX   MANGLE_(CSR_MatTransMult_v1_aN1_b1_xsX_ysX)
 Mangled name for CSR_MatTransMult_v1_aN1_b1_xsX_ysX().
#define CSR_MatTransMult_v1_a1_b1_xsX_ys1   MANGLE_(CSR_MatTransMult_v1_a1_b1_xsX_ys1)
 Mangled name for CSR_MatTransMult_v1_a1_b1_xsX_ys1().
#define CSR_MatTransMult_v1_a1_b1_xsX_ysX   MANGLE_(CSR_MatTransMult_v1_a1_b1_xsX_ysX)
 Mangled name for CSR_MatTransMult_v1_a1_b1_xsX_ysX().
#define CSR_MatTransMult_v1_aX_b1_xsX_ys1   MANGLE_(CSR_MatTransMult_v1_aX_b1_xsX_ys1)
 Mangled name for CSR_MatTransMult_v1_aX_b1_xsX_ys1().
#define CSR_MatTransMult_v1_aX_b1_xsX_ysX   MANGLE_(CSR_MatTransMult_v1_aX_b1_xsX_ysX)
 Mangled name for CSR_MatTransMult_v1_aX_b1_xsX_ysX().

Functions

void CSR_MatMult_v1_aN1_b1_xs1_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A$, $\alpha=-1$, $x$ is unit-stride accessible, and $y$ is general-stride accessible.
void CSR_MatMult_v1_aN1_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A$, $\alpha=-1$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatMult_v1_a1_b1_xs1_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A$, $\alpha=1$, $x$ is unit-stride accessible, and $y$ is general-stride accessible.
void CSR_MatMult_v1_a1_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A$, $\alpha=1$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatMult_v1_aX_b1_xs1_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, oski_value_t alpha, const oski_value_t *restrict x, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A$, $\alpha=\mbox{general value}$, $x$ is unit-stride accessible, and $y$ is general-stride accessible.
void CSR_MatMult_v1_aX_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, oski_value_t alpha, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A$, $\alpha=\mbox{general value}$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatTransMult_v1_aN1_b1_xsX_ys1 (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A^T$, $\alpha=-1$, $x$ is general-stride accessible, and $y$ is unit-stride accessible.
void CSR_MatTransMult_v1_aN1_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A^T$, $\alpha=-1$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatTransMult_v1_a1_b1_xsX_ys1 (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A^T$, $\alpha=1$, $x$ is general-stride accessible, and $y$ is unit-stride accessible.
void CSR_MatTransMult_v1_a1_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A^T$, $\alpha=1$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatTransMult_v1_aX_b1_xsX_ys1 (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, oski_value_t alpha, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A^T$, $\alpha=\mbox{general value}$, $x$ is general-stride accessible, and $y$ is unit-stride accessible.
void CSR_MatTransMult_v1_aX_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, oski_value_t alpha, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is real-valued, $\mathrm{op}(A) = A^T$, $\alpha=\mbox{general value}$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatHermMult_v1_aN1_b1_xsX_ys1 (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = A^H$, $\alpha=-1$, $x$ is general-stride accessible, and $y$ is unit-stride accessible.
void CSR_MatHermMult_v1_aN1_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = A^H$, $\alpha=-1$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatHermMult_v1_a1_b1_xsX_ys1 (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = A^H$, $\alpha=1$, $x$ is general-stride accessible, and $y$ is unit-stride accessible.
void CSR_MatHermMult_v1_a1_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = A^H$, $\alpha=1$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatHermMult_v1_aX_b1_xsX_ys1 (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, oski_value_t alpha, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = A^H$, $\alpha=\mbox{general value}$, $x$ is general-stride accessible, and $y$ is unit-stride accessible.
void CSR_MatHermMult_v1_aX_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, oski_value_t alpha, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = A^H$, $\alpha=\mbox{general value}$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatConjMult_v1_aN1_b1_xs1_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = \bar{A}$, $\alpha=-1$, $x$ is unit-stride accessible, and $y$ is general-stride accessible.
void CSR_MatConjMult_v1_aN1_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = \bar{A}$, $\alpha=-1$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatConjMult_v1_a1_b1_xs1_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = \bar{A}$, $\alpha=1$, $x$ is unit-stride accessible, and $y$ is general-stride accessible.
void CSR_MatConjMult_v1_a1_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = \bar{A}$, $\alpha=1$, $x$ is general-stride accessible, and $y$ is general-stride accessible.
void CSR_MatConjMult_v1_aX_b1_xs1_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, oski_value_t alpha, const oski_value_t *restrict x, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = \bar{A}$, $\alpha=\mbox{general value}$, $x$ is unit-stride accessible, and $y$ is general-stride accessible.
void CSR_MatConjMult_v1_aX_b1_xsX_ysX (oski_index_t A_M, oski_index_t A_N, const oski_index_t *restrict A_ptr, const oski_index_t *restrict A_ind, const oski_value_t *restrict A_val, oski_value_t alpha, const oski_value_t *restrict x, oski_index_t xstride, oski_value_t *restrict y, oski_index_t ystride)
 Computes the SpMV operation $y \leftarrow y + \alpha\cdot\mathrm{op}(A)\cdot x$, where $A$ is complex-valued, $\mathrm{op}(A) = \bar{A}$, $\alpha=\mbox{general value}$, $x$ is general-stride accessible, and $y$ is general-stride accessible.

Generated on Wed Sep 19 16:41:22 2007 for BeBOP Optimized Sparse Kernel Interface Library by  doxygen 1.4.6