Files

196 lines
4.2 KiB
C
Executable File

/*
This program is part of the TACLeBench benchmark suite.
Version V 2.0
Name: dijkstra
Author: unknown
Function: dijkstra finds the shortest path between nodes in a graph
Source: network section of MiBench
Changes: Made some variables local, compute checksum
License: GPL
*/
#include "input.h"
/*
Definitions of symbolic constants
*/
#define NONE 9999
#define OUT_OF_MEMORY -1
#define QUEUE_SIZE 1000
/*
Type declarations
*/
struct _NODE {
int dist;
int prev;
};
struct _QITEM {
int node;
int dist;
int prev;
struct _QITEM *next;
};
/*
Global variable definitions
*/
struct _NODE dijkstra_rgnNodes[ NUM_NODES ];
int dijkstra_queueCount;
int dijkstra_queueNext;
struct _QITEM *dijkstra_queueHead;
struct _QITEM dijkstra_queueItems[ QUEUE_SIZE ];
int dijkstra_checksum = 0;
/*
Forward declaration of functions
*/
void dijkstra_init( void );
int dijkstra_return( void );
int dijkstra_enqueue( int node, int dist, int prev );
void dijkstra_dequeue( int *node, int *dist, int *prev );
int dijkstra_qcount( void );
int dijkstra_find( int chStart, int chEnd );
void dijkstra_main( void );
int main( void );
void dijkstra_init( void )
{
int i, k;
volatile int x = 0;
_Pragma( "loopbound min 100 max 100" )
for ( i = 0; i < NUM_NODES; i++ ) {
_Pragma( "loopbound min 100 max 100" )
for ( k = 0; k < NUM_NODES; k++ )
dijkstra_AdjMatrix[ i ][ k ] ^= x;
}
dijkstra_queueCount = 0;
dijkstra_queueNext = 0;
dijkstra_queueHead = ( struct _QITEM * )0;
dijkstra_checksum = 0;
}
int dijkstra_return( void )
{
return ( ( dijkstra_checksum == 25 ) ? 0 : -1 );
}
int dijkstra_enqueue( int node, int dist, int prev )
{
struct _QITEM *newItem = &dijkstra_queueItems[ dijkstra_queueNext ];
struct _QITEM *last = dijkstra_queueHead;
if ( ++dijkstra_queueNext >= QUEUE_SIZE )
return OUT_OF_MEMORY;
newItem->node = node;
newItem->dist = dist;
newItem->prev = prev;
newItem->next = 0;
if ( !last )
dijkstra_queueHead = newItem;
else {
_Pragma( "loopbound min 0 max 1000" )
while ( last->next )
last = last->next;
last->next = newItem;
}
dijkstra_queueCount++;
return 0;
}
void dijkstra_dequeue( int *node, int *dist, int *prev )
{
if ( dijkstra_queueHead ) {
*node = dijkstra_queueHead->node;
*dist = dijkstra_queueHead->dist;
*prev = dijkstra_queueHead->prev;
dijkstra_queueHead = dijkstra_queueHead->next;
dijkstra_queueCount--;
}
}
int dijkstra_qcount( void )
{
return ( dijkstra_queueCount );
}
int dijkstra_find( int chStart, int chEnd )
{
int ch;
int prev, node = 0;
int cost, dist = 0;
int i;
_Pragma( "loopbound min 100 max 100" )
for ( ch = 0; ch < NUM_NODES; ch++ ) {
dijkstra_rgnNodes[ ch ].dist = NONE;
dijkstra_rgnNodes[ ch ].prev = NONE;
}
if ( chStart == chEnd ) {
} else {
dijkstra_rgnNodes[ chStart ].dist = 0;
dijkstra_rgnNodes[ chStart ].prev = NONE;
if ( dijkstra_enqueue ( chStart, 0, NONE ) == OUT_OF_MEMORY )
return OUT_OF_MEMORY;
_Pragma( "loopbound min 100 max 1000" )
while ( dijkstra_qcount() > 0 ) {
dijkstra_dequeue ( &node, &dist, &prev );
_Pragma( "loopbound min 100 max 100" )
for ( i = 0; i < NUM_NODES; i++ ) {
if ( ( cost = dijkstra_AdjMatrix[ node ][ i ] ) != NONE ) {
if ( ( NONE == dijkstra_rgnNodes[ i ].dist ) ||
( dijkstra_rgnNodes[ i ].dist > ( cost + dist ) ) ) {
dijkstra_rgnNodes[ i ].dist = dist + cost;
dijkstra_rgnNodes[ i ].prev = node;
if ( dijkstra_enqueue ( i, dist + cost, node ) == OUT_OF_MEMORY )
return OUT_OF_MEMORY;
}
}
}
}
}
return 0;
}
void _Pragma( "entrypoint" ) dijkstra_main( void )
{
int i, j;
/* finds 20 shortest paths between nodes */
_Pragma( "loopbound min 20 max 20" )
for ( i = 0, j = NUM_NODES / 2; i < 20; i++, j++ ) {
j = j % NUM_NODES;
if ( dijkstra_find( i, j ) == OUT_OF_MEMORY ) {
dijkstra_checksum += OUT_OF_MEMORY;
return;
} else
dijkstra_checksum += dijkstra_rgnNodes[ j ].dist;
dijkstra_queueNext = 0;
}
}
int main( void )
{
dijkstra_init();
dijkstra_main();
return ( dijkstra_return() );
}