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CSE 681 Texture Mapping: Solid Texturing. CSE 681 Texture Mapping Visual complexity on demand Vary display properties over object Location on object used.

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Presentation on theme: "CSE 681 Texture Mapping: Solid Texturing. CSE 681 Texture Mapping Visual complexity on demand Vary display properties over object Location on object used."— Presentation transcript:

1 CSE 681 Texture Mapping: Solid Texturing

2 CSE 681 Texture Mapping Visual complexity on demand Vary display properties over object Location on object used to lookup display attributes Or as function parameters to generate attributes Visible pixel maps to location on object

3 CSE 681 Solid Texture Mapping Use x,y,z location of pixel Use location in simple procedure to generate, e.g. Material color to be used in shading calculation Ambient, diffuse, or specular reflection coefficient Opacity Final color World space coordinates v. object space coordinates? Object is ‘carved’ out of textured volume

4 CSE 681 Solid Texture Map Coordinates If world space Ok in static scenes Object moves through texture if object animated If object space Texture is ‘fixed’ to object need to inverse transform intersection or need to trace inverse ray in object space

5 CSE 681 Solid Texture Map Coordinates Object Space World Space texture M M -1

6 CSE 681 Space Filling Stripes jump(x,y,z) = ((int)(x))%2 if (jump == 0) color = yellow else if (jump == 1) color = red jump(x,y,z) = ((int)(A + x/s.x)%2 if (jump == 0) color = yellow else if (jump == 1) color = red Uses: modulo divisor % 0…….1…..0 0...s.x...2*s.x..3*s.x

7 CSE 681 Space Filling 2D Checkerboard jump(x,y,z) = ((int)(A+x/s.x)+(int)(A+y/s.y))%2 if (jump == 0) color = yellow Else if (jump == 1) color = red s.x s.y 2*s.y 2*s.x 0 1 1 0

8 CSE 681 Space Filling 3D Checkerboard jump(x,y,z) = ((int)(A+x/s.x)+(int)(A+y/s.y)+(int)(A+z/s.z))%2 if (jump == 0) color = yellow Else if (jump == 1) color = red

9 CSE 681 Cube of Smoothly Varying Colors Uses fract(x) = x - (floor)(x) Texture(x,y,z) = (1 - |2*fract(x)-1|, 1-|2*fract(y) - 1|, 1-|2*fract(z)-1|) 0….1…..0

10 CSE 681 Rings rings( r ) = (int ( r )) % 2 r = sqrt(x 2 +y 2 ); rings(x,y,z ) = D + A * rings( r/M ) M - thickness D & A scale and translate into arbitrary values Or, as before, map 0 & 1 into yellow and red

11 CSE 681 Wood Grain Implement by rotating point by –  around y-axis Add twist to rings: Rotate texture around y-axis by   y x z Similarly, rotate (x,y,z) point around z-axis Use some randomness to break up regularity

12 CSE 681 Wood Grain Make one color much thinner Make jitter pseudo-random

13 CSE 681 Noise, Turbulence, Marble Define function of random values which is A function of 3D point continuous repeatable Use 3D point to retrieve random value 3D volume has frequency determined by spacing of random values Scale point first to change frequency of noise function

14 CSE 681 1D Noise Example Deposit random values at integer locations Interpolate through values to get continuous function Sample function at intersection points of object with ray 9…1011 121314…

15 CSE 681 1D Noise Example Sample too frequently - no randomness

16 CSE 681 1D Noise Example Sample too sparsely - no continuity (Nyquist limit)

17 CSE 681 Turbulence Add multiple frequencies together Each component similar under scale Fractal e.g. coastline As frequency goes up, amplitude goes down

18 CSE 681 1D Turbulence Example

19 CSE 681 1D Turbulence Example

20 CSE 681 1D Turbulence Example

21 CSE 681 1D Turbulence Example

22 CSE 681 1D Turbulence Example

23 CSE 681 1D Turbulence Example

24 CSE 681 1D Turbulence Example

25 CSE 681 1D Turbulence Example

26 CSE 681 3D Noise (x,y,z) Visible point from surface of object Texture value from 3D table or procedure Need controlled randomness => varying but continuous function

27 CSE 681 Integer Lattice Deposit random values at integer grid points Use 256x256x256 volume

28 CSE 681 Interpolate values within cube d110 d000 d100 d010 d001 d101 d111 d011 fx = FRACT(x) fy = FRACT(y) fz = FRACT(z) d00 = d000+fx(d100-d000) d10 = d010+fx(d110-d010) d01 = d001+fx(d101-d001) d11 = d011+fx(d111-d011) Use tri-linear interpolation (x,y,z) d = d0+fz(d1-d0) d0 = d00+fy(d10-d00) d1 = d01+fy(d11-d01)

29 CSE 681 Implementation notes NoiseTable[256]: random values [0, 1] Index[256]: random permutation of values 0:255 Float latticeNoise(i,j,k) Return NoiseTable[INDEX(i,j,k)] #define PERM(x) index[x & 255] #define INDEX(ix,iy,iz) PERM( ix + PERM(iy + PREM(iz)))

30 CSE 681 Turbulence implementation Noise(s,x,y,z) Scale point by s, add 1000 to each coordinate Get integer (ix,iy,iz) and fractional parts (fx,fy,fz) Get cell lattice noise values d000,d001,d010,d011, d100,d101,d110,d111 Do the trilinear interpolation by fx,fy,fz Where n1,n2 control how many, and which, frequencies

31 CSE 681 Marble Texture Undulate(x) - basic ripple in x Marble(x,y,z) = undulate(sin(2  xyz + A*turb(s,x,y,z,k))) Paramters: amplitude, scale, number of frequencies

32 CSE 681 Marble Texture See examples www.cse.ohio-state.edu/~parent/classes/681/AU09/Labs/Lab4/solidTexture.html

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