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Tue Sep 27 20:54:47 2016 UTC (2 years, 10 months ago) by glk
File size: 2933 byte(s)
Tue Sep 27 20:54:47 2016 UTC (2 years, 10 months ago) by glk
File size: 2933 byte(s)
initial result of svn export --username anonsvn --password=anonsvn https://svn.smlnj-gforge.cs.uchicago.edu/svn/diderot/branches/vis15/src/tests/
input image(2)[] img ("2D image dataset to view") = image("test.nrrd"); input image(1)[3] cmimg ("colormap to use") = image("cmap.nrrd"); input vec2 cent ("center of viewing window") = [290,414]; input real fov ("height of viewing window") = 20000; input int ss ("# of samples") = 500; input real angle ("orientation (in counter-clockwise degrees) of viewing window") = 0; input vec3 bkgd ("RGB color to show outside image domain") = [0.2,0.1,0.1]; input vec3 fcol ("RGB color to show inside features") = [0.0,1.0,0.0]; input real iso ("value at which to show approximate isocontour") = 0; input real th ("apparent thickness of feature (meaning varies depending on which)") = 0.1; input real cmin ("value to use at min end of colormap") = -1; input real cmax ("value to use at max end of colormap") = 1; /* The field to sample and view; needs to be more or less differentiable depending on what we want to do with it. C1 kernels include: c1tent, ctmr, bspln3, c4hexic C2 kernels include: c2ctmr, bspln3, c4hexic */ field#2(2)[] F = c4hexic ⊛ mirror(img); /* The colormap can always use tent; it is not differentiated. Note the clamp() here: it means that before evaluating cmap(x), x will be clamped to inside the domain of cmap, as defined by the location of the samples in the cmimg, and the support of the reconstruction filter tent. From a functional sense, it might make more sense for the notation to use composition: "tent⊛cming◦clamp": clamp first, then lookup into cmimg and reconstruct with tent, but this looks a bit weird. */ field#0(1)[3] cmap = tent ⊛ clamp(cmimg); // compute the image-to-world transform based on specification // of the viewing window real wdth = fov; real phi = angle*π/180; tensor[2,2] rot = [[cos(phi),sin(phi)],[-sin(phi),cos(phi)]]; vec2 spc = [wdth/(ss-1), fov/(ss-1)]; vec2 dir0 = rot•[spc[0], 0]; vec2 dir1 = rot•[0, spc[1]]; vec2 orig = cent - (dir0*(ss-1) + dir1*(ss-1))/2; // A function that is 1 at 0, and goes down linearly to 0 according to // thickness parameter th. Note that if a function is a simple expression like // this it can be defined with a single `=`, with no need for a `return` // inside a sequence of statements. You might want to call this function // "tent" but that name is already taken by a kernel. function real bump(real z) = max(0, 1 - |z|/th); strand sample(int ui, int vi) { // The output type for a Diderot program is fixed at compile-time, // regardless of input variable values or execution outcomes. So // this program sometimes saves what is really just grayscale // information in an RGB color image. output vec3 rgb = bkgd; real ll = 0; update { vec2 x = orig + ui*dir0 + vi*dir1; ll = bump(F(x) - iso); rgb = cmap(lerp(0,1,cmin,F(x),cmax)); rgb = lerp(rgb, fcol, ll); stabilize; } } initially [ sample(ui, vi) | vi in 0..(ss-1), ui in 0..(ss-1) ];
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