#include "pargrid.h"
/*+ main - the main routine for this grid program
Input Parameters:
argc, argv - the usual
argv[1] - the number of processors in the x direction
argv[2] - the number of processors in the y direction
argv[3] - the number of processors in the z direction
argv[4] - the number of points in the x direction on each processor
do not use less than 3 points
argv[5] - the number of points in the y direction on each processor
do not use less than 3 points
argv[6] - the number of points in the z direction on each processor
do not use less than 3 points
To Run, see tools.
Notes: The grid program solves a linear system associated with
a 3-D grid distributed across the processors. The 3-D
grid is partitioned in all three dimensions amongst the
processors. The processors on the left and right ends
of the grid use a 7 pt stencil, those in the middle use
a 27-pt stencil. No real problem is being solved, we
are just demonstrating the use of the linear system solver.
+*/
int main(int argc, char **argv)
{
par_grid grid;
BSprocinfo *procinfo;
/* Call BSinit() to initialize BlocklSolve and MPI */
BSinit(&argc,&argv);
/* set up the context for BlockSolve */
procinfo = BScreate_ctx(); CHKERRN(0);
/* tell it that this matrix has no i-nodes or cliques */
BSctx_set_si(procinfo,TRUE); CHKERRN(0);
/* tell it to print out some information on the reordering */
BSctx_set_pr(procinfo,TRUE); CHKERRN(0);
BSctx_set_scaling(procinfo,TRUE); CHKERRN(0);
BSctx_set_num_rhs(procinfo,1); CHKERRN(0);
BSctx_set_pre(procinfo,PRE_ICC); CHKERRN(0);
grid.icc_storage = TRUE;
grid.symmetric = TRUE;
grid.ncomp = 1;
grid.positive = FALSE;
if(procinfo->my_id==0) {
printf("\n");
printf("************** Blocksolve Example Grid1 *******************\n");
}
/* read in grid parameters */
if (argc < 7) {
SETERRC(ARG_ERR,"Argument list too small\n");
return 0;
}
sscanf(argv[1],"%d",&grid.worker_x);
sscanf(argv[2],"%d",&grid.worker_y);
sscanf(argv[3],"%d",&grid.worker_z);
if (procinfo->my_id == 0) {
printf("o Number of workers (x,y,z): %d %d %d\n",
grid.worker_x,grid.worker_y,grid.worker_z);
}
if (procinfo->nprocs != grid.worker_x*grid.worker_y*grid.worker_z) {
SETERRC(ARG_ERR,"Number of processors is not correct\n");
return 0;
}
sscanf(argv[4],"%d",&grid.num_x);
sscanf(argv[5],"%d",&grid.num_y);
sscanf(argv[6],"%d",&grid.num_z);
/* local grid size and type */
/* the end processors are 7-pt stencils, the others are 27-pt */
if ((Mxpos((&grid),(procinfo)) == grid.worker_x-1) ||
(Mxpos((&grid),(procinfo)) == 0)) {
grid.l_num_x = grid.num_x;
grid.type = 7;
} else {
grid.l_num_x = grid.num_x / 2;
grid.type = 27;
}
grid.l_num_y = grid.num_y;
grid.l_num_z = grid.num_z;
if (procinfo->my_id == 0) {
printf("o Local Discretizations (x,y,z): %d %d %d\n",
grid.l_num_x,grid.l_num_y,grid.l_num_z);
}
/* call the worker */
worker(&grid,procinfo);
if(procinfo->my_id==0) {
printf("************ End Blocksolve Example Grid1 *****************\n");
printf("\n");
}
/* print logging if enabled */
BSprint_log(procinfo); CHKERRN(0);
/* free the context */
BSfree_ctx(procinfo); CHKERRN(0);
/* finalize BlockSolve and MPI */
BSfinalize();
exit(0);
}
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