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/*! \file
Copyright (c) 2003, The Regents of the University of California, through
Lawrence Berkeley National Laboratory (subject to receipt of any required
approvals from U.S. Dept. of Energy)
All rights reserved.
The source code is distributed under BSD license, see the file License.txt
at the top-level directory.
*/
/*! @file ilu_relax_snode.c
* \brief Identify initial relaxed supernodes
*
* <pre>
* -- SuperLU routine (version 4.0) --
* Lawrence Berkeley National Laboratory
* June 1, 2009
* </pre>
*/
#include "slu_ddefs.h"
/*! \brief
*
* <pre>
* Purpose
* =======
* ilu_relax_snode() - Identify the initial relaxed supernodes, assuming
* that the matrix has been reordered according to the postorder of the
* etree.
* </pre>
*/
void
ilu_relax_snode (
const int n,
int *et, /* column elimination tree */
const int relax_columns, /* max no of columns allowed in a
relaxed snode */
int *descendants, /* no of descendants of each node
in the etree */
int *relax_end, /* last column in a supernode
* if j-th column starts a relaxed
* supernode, relax_end[j] represents
* the last column of this supernode */
int *relax_fsupc /* first column in a supernode
* relax_fsupc[j] represents the first
* column of j-th supernode */
)
{
register int j, f, parent;
register int snode_start; /* beginning of a snode */
ifill (relax_end, n, EMPTY);
ifill (relax_fsupc, n, EMPTY);
for (j = 0; j < n; j++) descendants[j] = 0;
/* Compute the number of descendants of each node in the etree */
for (j = 0; j < n; j++) {
parent = et[j];
if ( parent != n ) /* not the dummy root */
descendants[parent] += descendants[j] + 1;
}
/* Identify the relaxed supernodes by postorder traversal of the etree. */
for (j = f = 0; j < n; ) {
parent = et[j];
snode_start = j;
while ( parent != n && descendants[parent] < relax_columns ) {
j = parent;
parent = et[j];
}
/* Found a supernode with j being the last column. */
relax_end[snode_start] = j; /* Last column is recorded */
j++;
relax_fsupc[f++] = snode_start;
/* Search for a new leaf */
while ( descendants[j] != 0 && j < n ) j++;
}
}
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