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/* Copyright (c) 1988 Regents of the University of California */ |
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#ifndef lint |
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static char SCCSid[] = "$SunId$ LBL"; |
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static const char RCSid[] = "$Id$"; |
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#endif |
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/* |
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* noise3.c - noise functions for random textures. |
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* |
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* Credit for the smooth algorithm goes to Ken Perlin. |
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* (ref. SIGGRAPH Vol 19, No 3, pp 287-96) |
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* |
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* 4/15/86 |
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* 5/19/88 Added fractal noise function |
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*/ |
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#include "copyright.h" |
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#include "calcomp.h" |
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#include <math.h> |
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#define A 0 |
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#define B 1 |
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#define C 2 |
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#define rand3c(x,y,z) frand(89*(x)+97*(y)+101*(z)) |
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#define rand3d(x,y,z) frand(103*(x)+107*(y)+109*(z)) |
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#define hermite(p0,p1,r0,r1,t) ( p0*((2.0*t-3.0)*t*t+1.0) + \ |
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p1*(-2.0*t+3.0)*t*t + \ |
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r0*((t-2.0)*t+1.0)*t + \ |
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r1*(t-1.0)*t*t ) |
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#define hpoly1(t) ((2.0*t-3.0)*t*t+1.0) |
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#define hpoly2(t) (-2.0*t+3.0)*t*t |
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#define hpoly3(t) ((t-2.0)*t+1.0)*t |
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#define hpoly4(t) (t-1.0)*t*t |
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static char noise_name[4][8] = {"noise3a", "noise3b", "noise3c", "noise3"}; |
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#define hermite(p0,p1,r0,r1,t) ( p0*hpoly1(t) + \ |
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p1*hpoly2(t) + \ |
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r0*hpoly3(t) + \ |
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r1*hpoly4(t) ) |
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static char noise_name[4][8] = {"noise3x", "noise3y", "noise3z", "noise3"}; |
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static char fnoise_name[] = "fnoise3"; |
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static char hermite_name[] = "hermite"; |
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double *noise3(), fnoise3(), argument(), frand(); |
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double *noise3(), fnoise3(), frand(); |
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static interpolate(); |
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static long xlim[3][2]; |
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static double xarg[3]; |
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#define EPSILON .0001 /* error allowed in fractal */ |
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#define EPSILON .001 /* error allowed in fractal */ |
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#define frand3(x,y,z) frand(17*(x)+23*(y)+29*(z)) |
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double |
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l_hermite() /* library call for hermite interpolation */ |
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l_hermite(char *nm) /* library call for hermite interpolation */ |
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{ |
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double t; |
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noise3(xnew) /* compute the noise function */ |
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register double xnew[3]; |
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{ |
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extern double floor(); |
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static double x[3] = {-100000.0, -100000.0, -100000.0}; |
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static double f[4]; |
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double f[4]; |
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register int i, n; |
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{ |
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double f0[4], f1[4]; |
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double f0[4], f1[4], hp1, hp2; |
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if (n == 0) { |
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f[A] = rand3a(xlim[0][i&1],xlim[1][i>>1&1],xlim[2][i>>2]); |
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n--; |
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interpolate(f0, i, n); |
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interpolate(f1, i | 1<<n, n); |
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f[A] = (1.0-xarg[n])*f0[A] + xarg[n]*f1[A]; |
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f[B] = (1.0-xarg[n])*f0[B] + xarg[n]*f1[B]; |
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f[C] = (1.0-xarg[n])*f0[C] + xarg[n]*f1[C]; |
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f[D] = hermite(f0[D], f1[D], f0[n], f1[n], xarg[n]); |
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hp1 = hpoly1(xarg[n]); hp2 = hpoly2(xarg[n]); |
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f[A] = f0[A]*hp1 + f1[A]*hp2; |
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f[B] = f0[B]*hp1 + f1[B]*hp2; |
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f[C] = f0[C]*hp1 + f1[C]*hp2; |
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f[D] = f0[D]*hp1 + f1[D]*hp2 + |
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f0[n]*hpoly3(xarg[n]) + f1[n]*hpoly4(xarg[n]); |
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} |
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} |
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fnoise3(p) /* compute fractal noise function */ |
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double p[3]; |
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{ |
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double floor(); |
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long t[3], v[3], beg[3]; |
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double fval[8], fc; |
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int branch; |
