https://github.com/cran/spatstat
Revision d5016937b1541ef71363cfb819c876b827b3378a authored by Adrian Baddeley on 16 April 2009, 08:22:00 UTC, committed by cran-robot on 16 April 2009, 08:22:00 UTC
1 parent 198d8db
Tip revision: d5016937b1541ef71363cfb819c876b827b3378a authored by Adrian Baddeley on 16 April 2009, 08:22:00 UTC
version 1.15-2
version 1.15-2
Tip revision: d501693
trigraf.c
/*
trigraf.c
$Revision: 1.2 $ $Date: 2009/02/20 19:24:30 $
trigraf() Form list of all triangles in a planar graph, given list of edges
trigrafS() Faster version when input data are sorted.
*/
void trigraf(nv, ne, ie, je, nt, it, jt, kt, scratch)
/* inputs */
int *nv; /* number of graph vertices */
int *ne; /* number of edges */
int *ie, *je; /* vectors of indices of ends of each edge */
/* scratch area */
int *scratch; /* integer vector, at least 'ne' in length */
/* output */
int *nt; /* number of triangles (assumed <= ne) */
int *it, *jt, *kt; /* vectors of indices of vertices of triangles */
{
int Nv, Ne, Nt;
int Nj, m, i, j, k, mj, mk;
int *jj;
Nv = *nv;
Ne = *ne;
/* initialise storage */
jj = scratch;
Nt = 0;
for(i=0; i < Nv; i++) {
/* Find triangles involving vertex 'i'
in which 'i' is the lowest-numbered vertex */
/* First, find vertices j > i connected to i */
Nj = 0;
for(m = 0; m < Ne; m++) {
if(ie[m] == i) {
j = je[m];
if(j > i) {
jj[Nj] = j;
Nj++;
}
} else if(je[m] == i) {
j = ie[m];
if(j > i) {
jj[Nj] = j;
Nj++;
}
}
}
/*
Determine which pairs of vertices j, k are joined by an edge;
save triangles (i,j,k)
*/
if(Nj > 1) {
/* Sort jj in ascending order */
for(mj = 0; mj < Nj-1; mj++) {
j = jj[mj];
for(mk = mj+1; mk < Nj; mk++) {
k = jj[mk];
if(k < j) {
/* swap */
jj[mk] = j;
jj[mj] = k;
j = k;
}
}
}
for(mj = 0; mj < Nj-1; mj++) {
j = jj[mj];
for(mk = mj+1; mk < Nj; mk++) {
k = jj[mk];
if(j != k) {
/* Run through edges to determine whether j, k are neighbours */
for(m = 0; m < Ne; m++) {
if((ie[m] == j && je[m] == k)
|| (ie[m] == k && je[m] == j)) {
/* add (i, j, k) to list of triangles */
it[Nt] = i;
jt[Nt] = j;
kt[Nt] = k;
Nt++;
}
}
}
}
}
}
}
*nt = Nt;
}
/* faster version of trigraf()
assuming that
ie[m] < je[m]
ie[] is in ascending order
je[] is in ascending order within ie[],
that is, je[ie[]=i] is in ascending order for each fixed i
*/
void trigrafS(nv, ne, ie, je, nt, it, jt, kt)
/* inputs */
int *nv; /* number of graph vertices */
int *ne; /* number of edges */
int *ie, *je; /* vectors of indices of ends of each edge */
/* output */
int *nt; /* number of triangles (assumed <= ne) */
int *it, *jt, *kt; /* vectors of indices of vertices of triangles */
{
int Nv, Ne, Nt;
int m, i, j, k, mj, mk;
int firstedge, lastedge;
Nv = *nv;
Ne = *ne;
/* initialise output */
Nt = 0;
lastedge = -1;
while(lastedge + 1 < Ne) {
/*
Consider next vertex i.
The edges (i,j) with i < j appear contiguously in the edge list.
*/
firstedge = lastedge + 1;
i = ie[firstedge];
for(m= firstedge+1; m < Ne && ie[m] == i; m++)
;
lastedge = m-1;
/*
Consider each pair j, k of neighbours of i, where i < j < k.
Scan entire edge list to determine whether j, k are joined by an edge.
If so, save triangle (i,j,k)
*/
if(lastedge > firstedge) {
for(mj = firstedge; mj < lastedge; mj++) {
j = je[mj];
for(mk = firstedge+1; mk <= lastedge; mk++) {
k = je[mk];
/* Run through edges to determine whether j, k are neighbours */
for(m = 0; m < Ne && ie[m] < j; m++)
;
while(m < Ne && ie[m] == j) {
if(je[m] == k) {
/* add (i, j, k) to list of triangles */
it[Nt] = i;
jt[Nt] = j;
kt[Nt] = k;
Nt++;
}
m++;
}
}
}
}
}
*nt = Nt;
}
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