Great work!
I have a few questions regarding the merge-spmv implementation. In particular, I noticed that in the csrgemv_merge function, lines 366–371 contain the following code:
#pragma unroll
for (int j = 0; j < TASKS_PER_THREAD; j++) {
sa[j*THREADS_PER_BLOCK + threadIdx.x] =
alpha * a[kmin + j*THREADS_PER_BLOCK + threadIdx.x] *
x[colidx[kmin + j*THREADS_PER_BLOCK + threadIdx.x]];
srowptr[j*THREADS_PER_BLOCK + threadIdx.x] =
rowptr[imin + j*THREADS_PER_BLOCK + threadIdx.x];
}
When loading the row offsets (list A) and the matrix–vector dot products (list B) into shared memory, this code appears to perform additional work. Starting from the initial point ((imin, kmin)), it advances to the right and downward by THREADS_PER_BLOCK * TASKS_PER_THREAD, meaning that list A and list B each consume THREADS_PER_BLOCK * TASKS_PER_THREAD elements.
This behavior seems somewhat different from the implementation described in the original merge-spmv paper
(https://ieeexplore.ieee.org/document/7877136). In merge-spmv, after computing the coordinates of the start and end points, the total number of consumed elements from list A and list B is THREADS_PER_BLOCK * TASKS_PER_THREAD.
Could you please share the rationale behind this design choice? Do you expect these two approaches to exhibit any performance differences in practice?
Great work!
I have a few questions regarding the merge-spmv implementation. In particular, I noticed that in the
csrgemv_mergefunction, lines 366–371 contain the following code:When loading the row offsets (list A) and the matrix–vector dot products (list B) into shared memory, this code appears to perform additional work. Starting from the initial point ((imin, kmin)), it advances to the right and downward by
THREADS_PER_BLOCK * TASKS_PER_THREAD, meaning that list A and list B each consumeTHREADS_PER_BLOCK * TASKS_PER_THREADelements.This behavior seems somewhat different from the implementation described in the original merge-spmv paper
(https://ieeexplore.ieee.org/document/7877136). In merge-spmv, after computing the coordinates of the start and end points, the total number of consumed elements from list A and list B is
THREADS_PER_BLOCK * TASKS_PER_THREAD.Could you please share the rationale behind this design choice? Do you expect these two approaches to exhibit any performance differences in practice?