1 |
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#ifndef lint |
2 |
< |
static char SCCSid[] = "$SunId$ LBL"; |
2 |
> |
static const char RCSid[] = "$Id$"; |
3 |
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#endif |
4 |
– |
|
5 |
– |
/* Copyright (c) 1989 Regents of the University of California */ |
6 |
– |
|
4 |
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/* |
5 |
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* gensurf.c - program to generate functional surfaces |
6 |
|
* |
11 |
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* rule applied to (s,t). |
12 |
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* |
13 |
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* 4/3/87 |
14 |
+ |
* |
15 |
+ |
* 4/16/02 Added conditional vertex output |
16 |
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*/ |
17 |
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|
18 |
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#include "standard.h" |
19 |
|
|
20 |
< |
#define XNAME "X_" /* x function name */ |
21 |
< |
#define YNAME "Y_" /* y function name */ |
22 |
< |
#define ZNAME "Z_" /* z function name */ |
20 |
> |
char XNAME[] = "X`SYS"; /* x function name */ |
21 |
> |
char YNAME[] = "Y`SYS"; /* y function name */ |
22 |
> |
char ZNAME[] = "Z`SYS"; /* z function name */ |
23 |
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|
24 |
+ |
char VNAME[] = "valid"; /* valid vertex name */ |
25 |
+ |
|
26 |
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#define ABS(x) ((x)>=0 ? (x) : -(x)) |
27 |
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|
28 |
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#define pvect(p) printf(vformat, (p)[0], (p)[1], (p)[2]) |
32 |
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char texname[] = "Phong"; |
33 |
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|
34 |
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int smooth = 0; /* apply smoothing? */ |
35 |
+ |
int objout = 0; /* output .OBJ format? */ |
36 |
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|
37 |
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char *modname, *surfname; |
38 |
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|
39 |
< |
double funvalue(), l_hermite(), l_bezier(), l_bspline(), argument(); |
39 |
> |
/* recorded data flags */ |
40 |
> |
#define HASBORDER 01 |
41 |
> |
#define TRIPLETS 02 |
42 |
> |
/* a data structure */ |
43 |
> |
struct { |
44 |
> |
int flags; /* data type */ |
45 |
> |
short m, n; /* number of s and t values */ |
46 |
> |
FLOAT *data; /* the data itself, s major sort */ |
47 |
> |
} datarec; /* our recorded data */ |
48 |
|
|
49 |
+ |
double l_hermite(), l_bezier(), l_bspline(), l_dataval(); |
50 |
+ |
extern double funvalue(), argument(); |
51 |
+ |
|
52 |
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typedef struct { |
53 |
+ |
int valid; /* point is valid (vertex number) */ |
54 |
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FVECT p; /* vertex position */ |
55 |
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FVECT n; /* average normal */ |
56 |
+ |
FLOAT uv[2]; /* (u,v) position */ |
57 |
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} POINT; |
58 |
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|
59 |
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|
66 |
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int i, j, m, n; |
67 |
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char stmp[256]; |
68 |
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|
69 |
< |
varset("PI", PI); |
70 |
< |
funset("hermite", 5, l_hermite); |
71 |
< |
funset("bezier", 5, l_bezier); |
72 |
< |
funset("bspline", 5, l_bspline); |
69 |
> |
varset("PI", ':', PI); |
70 |
> |
funset("hermite", 5, ':', l_hermite); |
71 |
> |
funset("bezier", 5, ':', l_bezier); |
72 |
> |
funset("bspline", 5, ':', l_bspline); |
73 |
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|
74 |
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if (argc < 8) |
75 |
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goto userror; |
81 |
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fcompile(argv[++i]); |
82 |
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else if (!strcmp(argv[i], "-s")) |
83 |
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smooth++; |
84 |
+ |
else if (!strcmp(argv[i], "-o")) |
85 |
+ |
objout++; |
86 |
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else |
87 |
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goto userror; |
88 |
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|
89 |
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modname = argv[1]; |
90 |
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surfname = argv[2]; |
74 |
– |
sprintf(stmp, "%s(s,t)=%s;", XNAME, argv[3]); |
75 |
– |
scompile(stmp, NULL, 0); |
76 |
– |
sprintf(stmp, "%s(s,t)=%s;", YNAME, argv[4]); |
77 |
– |
scompile(stmp, NULL, 0); |
78 |
– |
sprintf(stmp, "%s(s,t)=%s;", ZNAME, argv[5]); |
79 |
– |
scompile(stmp, NULL, 0); |
91 |
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m = atoi(argv[6]); |
92 |
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n = atoi(argv[7]); |
93 |
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if (m <= 0 || n <= 0) |
94 |
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goto userror; |
95 |
< |
|
95 |
> |
if (!strcmp(argv[5], "-") || access(argv[5], 4) == 0) { /* file? */ |
96 |
> |
funset(ZNAME, 2, ':', l_dataval); |
97 |
> |
if (!strcmp(argv[5],argv[3]) && !strcmp(argv[5],argv[4])) { |
98 |
> |
loaddata(argv[5], m, n, 3); |
99 |
> |
funset(XNAME, 2, ':', l_dataval); |
100 |
> |
funset(YNAME, 2, ':', l_dataval); |
101 |
> |
} else { |
102 |
> |
loaddata(argv[5], m, n, 1); |
103 |
> |
sprintf(stmp, "%s(s,t)=%s;", XNAME, argv[3]); |
104 |
> |
scompile(stmp, NULL, 0); |
105 |
> |
sprintf(stmp, "%s(s,t)=%s;", YNAME, argv[4]); |
106 |
> |
scompile(stmp, NULL, 0); |
107 |
> |
} |
108 |
> |
} else { |
109 |
> |
sprintf(stmp, "%s(s,t)=%s;", XNAME, argv[3]); |
110 |
> |
scompile(stmp, NULL, 0); |
111 |
> |
sprintf(stmp, "%s(s,t)=%s;", YNAME, argv[4]); |
112 |
> |
scompile(stmp, NULL, 0); |
113 |
> |
sprintf(stmp, "%s(s,t)=%s;", ZNAME, argv[5]); |
114 |
> |
scompile(stmp, NULL, 0); |
115 |
> |
} |
116 |
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row0 = (POINT *)malloc((n+3)*sizeof(POINT)); |
117 |
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row1 = (POINT *)malloc((n+3)*sizeof(POINT)); |
118 |
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row2 = (POINT *)malloc((n+3)*sizeof(POINT)); |
129 |
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comprow(0.0, row1, n); |
130 |
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comprow(1.0/m, row2, n); |
131 |
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compnorms(row0, row1, row2, n); |
132 |
+ |
if (objout) { |
133 |
+ |
printf("\nusemtl %s\n\n", modname); |
134 |
+ |
putobjrow(row1, n); |
135 |
+ |
} |
136 |
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/* for each row */ |
137 |
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for (i = 0; i < m; i++) { |
138 |
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/* compute next row */ |
142 |
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row2 = rp; |
143 |
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comprow((double)(i+2)/m, row2, n); |
144 |
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compnorms(row0, row1, row2, n); |
145 |
+ |
if (objout) |
146 |
+ |
putobjrow(row1, n); |
147 |
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|
148 |
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for (j = 0; j < n; j++) { |
149 |
+ |
int orient = (j & 1); |
150 |
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/* put polygons */ |
151 |
< |
if ((i+j) & 1) |
151 |
> |
if (!(row0[j].valid && row1[j+1].valid)) |
152 |
> |
orient = 1; |
153 |
> |
else if (!(row1[j].valid && row0[j+1].valid)) |
154 |
> |
orient = 0; |
155 |
> |
if (orient) |
156 |
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putsquare(&row0[j], &row1[j], |
157 |
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&row0[j+1], &row1[j+1]); |
158 |
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else |
170 |
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} |
171 |
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|
172 |
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|
173 |
+ |
loaddata(file, m, n, pointsize) /* load point data from file */ |
174 |
+ |
char *file; |
175 |
+ |
int m, n; |
176 |
+ |
int pointsize; |
177 |
+ |
{ |
178 |
+ |
FILE *fp; |
179 |
+ |
char word[64]; |
180 |
+ |
register int size; |
181 |
+ |
register FLOAT *dp; |
182 |
+ |
|
183 |
+ |
datarec.flags = HASBORDER; /* assume border values */ |
184 |
+ |
datarec.m = m+1; |
185 |
+ |
datarec.n = n+1; |
186 |
+ |
size = datarec.m*datarec.n*pointsize; |
187 |
+ |
if (pointsize == 3) |
188 |
+ |
datarec.flags |= TRIPLETS; |
189 |
+ |
dp = (FLOAT *)malloc(size*sizeof(FLOAT)); |
190 |
+ |
if ((datarec.data = dp) == NULL) { |
191 |
+ |
fputs("Out of memory\n", stderr); |
192 |
+ |
exit(1); |
193 |
+ |
} |
194 |
+ |
if (!strcmp(file, "-")) { |
195 |
+ |
file = "<stdin>"; |
196 |
+ |
fp = stdin; |
197 |
+ |
} else if ((fp = fopen(file, "r")) == NULL) { |
198 |
+ |
fputs(file, stderr); |
199 |
+ |
fputs(": cannot open\n", stderr); |
200 |
+ |
exit(1); |
201 |
+ |
} |
202 |
+ |
while (size > 0 && fgetword(word, sizeof(word), fp) != NULL) { |
203 |
+ |
if (!isflt(word)) { |
204 |
+ |
fprintf(stderr, "%s: garbled data value: %s\n", |
205 |
+ |
file, word); |
206 |
+ |
exit(1); |
207 |
+ |
} |
208 |
+ |
*dp++ = atof(word); |
209 |
+ |
size--; |
210 |
+ |
} |
211 |
+ |
if (size == (m+n+1)*pointsize) { /* no border after all */ |
212 |
+ |
dp = (FLOAT *)realloc((char *)datarec.data, |
213 |
+ |
m*n*pointsize*sizeof(FLOAT)); |
214 |
+ |
if (dp != NULL) |
215 |
+ |
datarec.data = dp; |
216 |
+ |
datarec.flags &= ~HASBORDER; |
217 |
+ |
datarec.m = m; |
218 |
+ |
datarec.n = n; |
219 |
+ |
size = 0; |
220 |
+ |
} |
221 |
+ |
if (datarec.m < 2 || datarec.n < 2 || size != 0 || |
222 |
+ |
fgetword(word, sizeof(word), fp) != NULL) { |
223 |
+ |
fputs(file, stderr); |
224 |
+ |
fputs(": bad number of data points\n", stderr); |
225 |
+ |
exit(1); |
226 |
+ |
} |
227 |
+ |
fclose(fp); |
228 |
+ |
} |
229 |
+ |
|
230 |
+ |
|
231 |
+ |
double |
232 |
+ |
l_dataval(nam) /* return recorded data value */ |
233 |
+ |
char *nam; |
234 |
+ |
{ |
235 |
+ |
double u, v; |
236 |
+ |
register int i, j; |
237 |
+ |
register FLOAT *dp; |
238 |
+ |
double d00, d01, d10, d11; |
239 |
+ |
/* compute coordinates */ |
240 |
+ |
u = argument(1); v = argument(2); |
241 |
+ |
if (datarec.flags & HASBORDER) { |
242 |
+ |
i = u *= datarec.m-1; |
243 |
+ |
j = v *= datarec.n-1; |
244 |
+ |
} else { |
245 |
+ |
i = u = u*datarec.m - .5; |
246 |
+ |
j = v = v*datarec.n - .5; |
247 |
+ |
} |
248 |
+ |
if (i < 0) i = 0; |
249 |
+ |
else if (i > datarec.m-2) i = datarec.m-2; |
250 |
+ |
if (j < 0) j = 0; |
251 |
+ |
else if (j > datarec.n-2) j = datarec.n-2; |
252 |
+ |
/* compute value */ |
253 |
+ |
if (datarec.flags & TRIPLETS) { |
254 |
+ |
dp = datarec.data + 3*(j*datarec.m + i); |
255 |
+ |
if (nam == ZNAME) |
256 |
+ |
dp += 2; |
257 |
+ |
else if (nam == YNAME) |
258 |
+ |
dp++; |
259 |
+ |
d00 = dp[0]; d01 = dp[3]; |
260 |
+ |
dp += 3*datarec.m; |
261 |
+ |
d10 = dp[0]; d11 = dp[3]; |
262 |
+ |
} else { |
263 |
+ |
dp = datarec.data + j*datarec.m + i; |
264 |
+ |
d00 = dp[0]; d01 = dp[1]; |
265 |
+ |
dp += datarec.m; |
266 |
+ |
d10 = dp[0]; d11 = dp[1]; |
267 |
+ |
} |
268 |
+ |
/* bilinear interpolation */ |
269 |
+ |
return((j+1-v)*((i+1-u)*d00+(u-i)*d01)+(v-j)*((i+1-u)*d10+(u-i)*d11)); |
270 |
+ |
} |
271 |
+ |
|
272 |
+ |
|
273 |
+ |
putobjrow(rp, n) /* output vertex row to .OBJ */ |
274 |
+ |
register POINT *rp; |
275 |
+ |
int n; |
276 |
+ |
{ |
277 |
+ |
static int nverts = 0; |
278 |
+ |
|
279 |
+ |
for ( ; n-- >= 0; rp++) { |
280 |
+ |
if (!rp->valid) |
281 |
+ |
continue; |
282 |
+ |
fputs("v ", stdout); |
283 |
+ |
printf(vformat, rp->p[0], rp->p[1], rp->p[2]); |
284 |
+ |
if (smooth) |
285 |
+ |
printf("\tvn %.9g %.9g %.9g\n", |
286 |
+ |
rp->n[0], rp->n[1], rp->n[2]); |
287 |
+ |
printf("\tvt %.9g %.9g\n", rp->uv[0], rp->uv[1]); |
288 |
+ |
rp->valid = ++nverts; |
289 |
+ |
} |
290 |
+ |
} |
291 |
+ |
|
292 |
+ |
|
293 |
|
putsquare(p0, p1, p2, p3) /* put out a square */ |
294 |
|
POINT *p0, *p1, *p2, *p3; |
295 |
|
{ |
299 |
|
FVECT v1, v2, vc1, vc2; |
300 |
|
int ok1, ok2; |
301 |
|
/* compute exact normals */ |
302 |
< |
fvsum(v1, p1->p, p0->p, -1.0); |
303 |
< |
fvsum(v2, p2->p, p0->p, -1.0); |
304 |
< |
fcross(vc1, v1, v2); |
305 |
< |
ok1 = normalize(vc1) != 0.0; |
306 |
< |
fvsum(v1, p2->p, p3->p, -1.0); |
307 |
< |
fvsum(v2, p1->p, p3->p, -1.0); |
308 |
< |
fcross(vc2, v1, v2); |
309 |
< |
ok2 = normalize(vc2) != 0.0; |
302 |
> |
ok1 = (p0->valid && p1->valid && p2->valid); |
303 |
> |
if (ok1) { |
304 |
> |
fvsum(v1, p1->p, p0->p, -1.0); |
305 |
> |
fvsum(v2, p2->p, p0->p, -1.0); |
306 |
> |
fcross(vc1, v1, v2); |
307 |
> |
ok1 = (normalize(vc1) != 0.0); |
308 |
> |
} |
309 |
> |
ok2 = (p1->valid && p2->valid && p3->valid); |
310 |
> |
if (ok2) { |
311 |
> |
fvsum(v1, p2->p, p3->p, -1.0); |
312 |
> |
fvsum(v2, p1->p, p3->p, -1.0); |
313 |
> |
fcross(vc2, v1, v2); |
314 |
> |
ok2 = (normalize(vc2) != 0.0); |
315 |
> |
} |
316 |
|
if (!(ok1 | ok2)) |
317 |
|
return; |
318 |
+ |
if (objout) { /* output .OBJ faces */ |
319 |
+ |
int p0n=0, p1n=0, p2n=0, p3n=0; |
320 |
+ |
if (smooth) { |
321 |
+ |
p0n = p0->valid; |
322 |
+ |
p1n = p1->valid; |
323 |
+ |
p2n = p2->valid; |
324 |
+ |
p3n = p3->valid; |
325 |
+ |
} |
326 |
+ |
if (ok1 & ok2 && fdot(vc1,vc2) >= 1.0-FTINY*FTINY) { |
327 |
+ |
printf("f %d/%d/%d %d/%d/%d %d/%d/%d %d/%d/%d\n", |
328 |
+ |
p0->valid, p0n, p0->valid, |
329 |
+ |
p1->valid, p1n, p1->valid, |
330 |
+ |
p3->valid, p3n, p3->valid, |
331 |
+ |
p2->valid, p2n, p2->valid); |
332 |
+ |
return; |
333 |
+ |
} |
334 |
+ |
if (ok1) |
335 |
+ |
printf("f %d/%d/%d %d/%d/%d %d/%d/%d\n", |
336 |
+ |
p0->valid, p0n, p0->valid, |
337 |
+ |
p1->valid, p1n, p1->valid, |
338 |
+ |
p2->valid, p2n, p2->valid); |
339 |
+ |
if (ok2) |
340 |
+ |
printf("f %d/%d/%d %d/%d/%d %d/%d/%d\n", |
341 |
+ |
p2->valid, p2n, p2->valid, |
342 |
+ |
p1->valid, p1n, p1->valid, |
343 |
+ |
p3->valid, p3n, p3->valid); |
344 |
+ |
return; |
345 |
+ |
} |
346 |
|
/* compute normal interpolation */ |
347 |
|
axis = norminterp(norm, p0, p1, p2, p3); |
348 |
|
|
418 |
|
{ |
419 |
|
double st[2]; |
420 |
|
int end; |
421 |
+ |
int checkvalid; |
422 |
|
register int i; |
423 |
|
|
424 |
|
if (smooth) { |
431 |
|
end = siz; |
432 |
|
} |
433 |
|
st[0] = s; |
434 |
+ |
checkvalid = (fundefined(VNAME) == 2); |
435 |
|
while (i <= end) { |
436 |
|
st[1] = (double)i/siz; |
437 |
< |
row[i].p[0] = funvalue(XNAME, 2, st); |
438 |
< |
row[i].p[1] = funvalue(YNAME, 2, st); |
439 |
< |
row[i].p[2] = funvalue(ZNAME, 2, st); |
437 |
> |
if (checkvalid && funvalue(VNAME, 2, st) <= 0.0) { |
438 |
> |
row[i].valid = 0; |
439 |
> |
row[i].p[0] = row[i].p[1] = row[i].p[2] = 0.0; |
440 |
> |
row[i].uv[0] = row[i].uv[1] = 0.0; |
441 |
> |
} else { |
442 |
> |
row[i].valid = 1; |
443 |
> |
row[i].p[0] = funvalue(XNAME, 2, st); |
444 |
> |
row[i].p[1] = funvalue(YNAME, 2, st); |
445 |
> |
row[i].p[2] = funvalue(ZNAME, 2, st); |
446 |
> |
row[i].uv[0] = st[0]; |
447 |
> |
row[i].uv[1] = st[1]; |
448 |
> |
} |
449 |
|
i++; |
450 |
|
} |
451 |
|
} |
456 |
|
int siz; |
457 |
|
{ |
458 |
|
FVECT v1, v2; |
252 |
– |
register int i; |
459 |
|
|
460 |
|
if (!smooth) /* not needed if no smoothing */ |
461 |
|
return; |
462 |
< |
/* compute middle points */ |
462 |
> |
/* compute row 1 normals */ |
463 |
|
while (siz-- >= 0) { |
464 |
< |
fvsum(v1, r2[0].p, r0[0].p, -1.0); |
465 |
< |
fvsum(v2, r1[1].p, r1[-1].p, -1.0); |
464 |
> |
if (!r1[0].valid) |
465 |
> |
continue; |
466 |
> |
if (!r0[0].valid) { |
467 |
> |
if (!r2[0].valid) { |
468 |
> |
r1[0].n[0] = r1[0].n[1] = r1[0].n[2] = 0.0; |
469 |
> |
continue; |
470 |
> |
} |
471 |
> |
fvsum(v1, r2[0].p, r1[0].p, -1.0); |
472 |
> |
} else if (!r2[0].valid) |
473 |
> |
fvsum(v1, r1[0].p, r0[0].p, -1.0); |
474 |
> |
else |
475 |
> |
fvsum(v1, r2[0].p, r0[0].p, -1.0); |
476 |
> |
if (!r1[-1].valid) { |
477 |
> |
if (!r1[1].valid) { |
478 |
> |
r1[0].n[0] = r1[0].n[1] = r1[0].n[2] = 0.0; |
479 |
> |
continue; |
480 |
> |
} |
481 |
> |
fvsum(v2, r1[1].p, r1[0].p, -1.0); |
482 |
> |
} else if (!r1[1].valid) |
483 |
> |
fvsum(v2, r1[0].p, r1[-1].p, -1.0); |
484 |
> |
else |
485 |
> |
fvsum(v2, r1[1].p, r1[-1].p, -1.0); |
486 |
|
fcross(r1[0].n, v1, v2); |
487 |
|
normalize(r1[0].n); |
488 |
|
r0++; r1++; r2++; |
499 |
|
#define v ((ax+2)%3) |
500 |
|
|
501 |
|
register int ax; |
502 |
< |
double eqnmat[4][4]; |
502 |
> |
MAT4 eqnmat; |
503 |
|
FVECT v1; |
504 |
|
register int i, j; |
505 |
|
|
530 |
|
eqnmat[3][2] = p3->p[v]; |
531 |
|
eqnmat[3][3] = 1.0; |
532 |
|
/* invert matrix (solve system) */ |
533 |
< |
if (!invmat(eqnmat, eqnmat)) |
533 |
> |
if (!invmat4(eqnmat, eqnmat)) |
534 |
|
return(-1); /* no solution */ |
535 |
|
/* compute result matrix */ |
536 |
|
for (j = 0; j < 4; j++) |
546 |
|
} |
547 |
|
|
548 |
|
|
549 |
< |
/* |
324 |
< |
* invmat - computes the inverse of mat into inverse. Returns 1 |
325 |
< |
* if there exists an inverse, 0 otherwise. It uses Gaussian Elimination |
326 |
< |
* method. |
327 |
< |
*/ |
328 |
< |
|
329 |
< |
invmat(inverse,mat) |
330 |
< |
double mat[4][4],inverse[4][4]; |
331 |
< |
{ |
332 |
< |
#define SWAP(a,b,t) (t=a,a=b,b=t) |
333 |
< |
|
334 |
< |
double m4tmp[4][4]; |
335 |
< |
register int i,j,k; |
336 |
< |
register double temp; |
337 |
< |
|
338 |
< |
bcopy((char *)mat, (char *)m4tmp, sizeof(m4tmp)); |
339 |
< |
/* set inverse to identity */ |
340 |
< |
for (i = 0; i < 4; i++) |
341 |
< |
for (j = 0; j < 4; j++) |
342 |
< |
inverse[i][j] = i==j ? 1.0 : 0.0; |
343 |
< |
|
344 |
< |
for(i = 0; i < 4; i++) { |
345 |
< |
/* Look for row with largest pivot and swap rows */ |
346 |
< |
temp = FTINY; j = -1; |
347 |
< |
for(k = i; k < 4; k++) |
348 |
< |
if(ABS(m4tmp[k][i]) > temp) { |
349 |
< |
temp = ABS(m4tmp[k][i]); |
350 |
< |
j = k; |
351 |
< |
} |
352 |
< |
if(j == -1) /* No replacing row -> no inverse */ |
353 |
< |
return(0); |
354 |
< |
if (j != i) |
355 |
< |
for(k = 0; k < 4; k++) { |
356 |
< |
SWAP(m4tmp[i][k],m4tmp[j][k],temp); |
357 |
< |
SWAP(inverse[i][k],inverse[j][k],temp); |
358 |
< |
} |
359 |
< |
|
360 |
< |
temp = m4tmp[i][i]; |
361 |
< |
for(k = 0; k < 4; k++) { |
362 |
< |
m4tmp[i][k] /= temp; |
363 |
< |
inverse[i][k] /= temp; |
364 |
< |
} |
365 |
< |
for(j = 0; j < 4; j++) { |
366 |
< |
if(j != i) { |
367 |
< |
temp = m4tmp[j][i]; |
368 |
< |
for(k = 0; k < 4; k++) { |
369 |
< |
m4tmp[j][k] -= m4tmp[i][k]*temp; |
370 |
< |
inverse[j][k] -= inverse[i][k]*temp; |
371 |
< |
} |
372 |
< |
} |
373 |
< |
} |
374 |
< |
} |
375 |
< |
return(1); |
376 |
< |
|
377 |
< |
#undef SWAP |
378 |
< |
} |
379 |
< |
|
380 |
< |
|
549 |
> |
void |
550 |
|
eputs(msg) |
551 |
|
char *msg; |
552 |
|
{ |
554 |
|
} |
555 |
|
|
556 |
|
|
557 |
+ |
void |
558 |
|
wputs(msg) |
559 |
|
char *msg; |
560 |
|
{ |
562 |
|
} |
563 |
|
|
564 |
|
|
565 |
+ |
void |
566 |
|
quit(code) |
567 |
+ |
int code; |
568 |
|
{ |
569 |
|
exit(code); |
570 |
|
} |