sandbox/Antoonvh/bwatch.c

    bwatch; a Basilisk-based ray-casting rendering system

    We visualize a twisted and pink version of Alexis Berny’s csg geometry against some squares, the grid and a mirror.

    #include "grid/octree.h"
    #include "bwatch.h"
    
    double cubeF (double x, double y, double z, coord center, double size) {
      double P1_Plus = x - size/2. + center.x;
      double P1_Minus = x + size/2. + center.x;
      double P1 = max (P1_Plus, -P1_Minus);
      double P2_Plus = y - size/2. + center.y;
      double P2_Minus = y + size/2. + center.y;
      double P2 = max (P2_Plus, -P2_Minus);
      double P3_Plus = z - size/2. + center.z;
      double P3_Minus = z + size/2. + center.z;
      double P3 = max (P3_Plus, -P3_Minus);
      double c = max (P1, max (P2, P3));
      return c;
    }
    
    double spherez (double x, double y, double z, coord center, double radius)  {
      return (sq(x - center.x) + sq (y - center.y) + sq (z - center.z)
              - sq (radius));
    }
    
    double geometry (double x, double y, double z) {
      coord center = {0,0,0};
      double s = spherez (x, y, z, center, 0.25);
      double c = cubeF (x, y, z, center, 0.38);
      double sIc = max (s, c);
      double cylinder1 = sq(x) + sq(y) - sq(0.12);
      double cylinder2 = sq(z) + sq(y) - sq(0.12);
      double cylinder3 = sq(x) + sq(z) - sq(0.12);
      double cylinderInter = min (cylinder1, cylinder2);
      double cylinderUnion = min (cylinderInter, cylinder3);
      return max(sIc, -cylinderUnion);
    }
    
    #define Xcc (x*cos(twist*y) + z*sin(twist*y))
    #define Zcc (z*cos(twist*y) - x*sin(twist*y))
    double twist = 4;
    
    int main() {
      X0 = Y0 = Z0 = -L0/2 ;
      N = 64;
      init_grid (N);
      scalar f[];
    #if TREE
      f.prolongation = f.refine = fraction_refine;
      do {
        fraction (f, geometry (Xcc, y, Zcc));
        boundary ({f});
      } while (adapt_wavelet ({f}, (double[]){0.005}, 9).nc > grid->tn/2000);
    #else
      fraction (f, geometry (Xcc, y, Zcc));
    #endif
      foreach()
        f[] = 1 - f[];
      boundary    ({f});
      restriction ({f});
      scalar s[];
      foreach()
        s[] = (point.i + point.j + point.k) % 2;
      
      // Draw a background, some squares, a slice of the grid, the vof object and a reflector:
      sphere (11, mat = {.dull = true});
      quadriangles (s, -0.3, mat = {.min = -0.25, .max = 1.25});
      lattice (-0.3);
      sketch_vof (f, mat = {.col = {250, 1, 150}});
      disk (0.3, {-.3, 0.2, -0.2}, {1, -0.7, 1.5});
      
      FILE * fp = popen ("ppm2mp4 nja.mp4", "w");
      int frames = 60;
      
      // Rotate and jump around object
      double R = 5*L0;
      for (int frame = 0; frame <= frames; frame++) {
        cam.O   = (coord){X0 + L0/2 + R*sin(2*pi*frame/frames),
    		      Y0 + L0/2 + sin(4*pi*frame/frames) ,
    		      Z0 + L0/2 + R*cos(2*pi*frame/frames)};
        store (fp);
        printf ("frame: %d\n", frame);
      }
      // Rotate around center-ray
      for (int frame = 0; frame <= frames; frame++) {
        cam.up   = (coord) {sin(2*pi*frame/frames),
    			cos(2*pi*frame/frames) ,
    			0.};
        store (fp);
        printf ("frame: %d\n", frame);
      }
      // Zoom using fov
      for (int frame = 0; frame <= frames; frame++) {
        cam.fov   = 1.1 + 0.5*sin(2*pi*frame/frames);
        store (fp);
        printf ("frame: %d\n", frame);
      }
      // Dolly zoom
      double Oz = cam.O.z;
      for (int frame = 0; frame <= frames; frame++) {
        cam.O.z   = Oz*(1 + 0.95*cos(2*pi*frame/frames));
        store (fp);
        printf ("frame: %d\n", frame);
      }
      // Look about
      for (int frame = 0; frame <= frames; frame++) {
        cam.poi.x = L0*sin(2*pi*frame/frames);
        store (fp);
        printf ("frame: %d\n", frame);
      }
      pclose (fp);
      plain();
    }