Desenvolvimento de Software

Use primitivas gráficas simbólicas para visualizar resultados

CUDA e OpenCL podem ser utilizados para computação e então o Mathematica pode ser utilizado para visualização.

In[1]:=

Needs["CUDALink`"]

BallBouncePattern[] :=

Module[{code, bb, BlockDim},

code = "

#include <math.h>

__global__ void bb(Real_t* v, Real_t* z, Real_t* r, int *state, \

Real_t acc, int size, int seq) {

int ix = threadIdx.x + blockIdx.x*blockDim.x;

int iy = threadIdx.y + blockIdx.y*blockDim.y;

int i=ix*size+iy;

if(ix < size && iy < size &&

sqrt((float)( (ix-size/2)*(ix-size/2)+(iy-size/2)*(iy-size/2) ) \

) >=(float)seq ) {

if(v[i]<0) {

v[i]=0;

state[i]=1;

}

if(z[i]<0) {

z[i]=0;

state[i]=-1;

}

v[i]+=state[i]*acc*r[i]/.25;

z[i]-=state[i]*v[i];

}

}";

BlockDim = {8, 8};

bb = CUDAFunctionLoad[code,

"bb", {{"Float"}, {"Float"}, {"Float", _,

"Input"}, {_Integer}, _Real, _Integer, _Integer}, BlockDim,

"TargetPrecision" -> "Single"];

Mouseover[

Graphics[{LightGray, Circle[],

Inset[Style["Bring Mouse Here", Bold, Blue]]}],

BallBounceEffect[bb]

]

BallBounceEffect[bb1_] :=

Module[{tsize, fsize, z, r1, r, v, acc, device, state, za, ra, va,

sa, code, BlockDim, GridDim, res, res1, res2, vc, s},

tsize = 101;

fsize = 80;

z = Table[fsize - 2 + RandomReal[2], {i, tsize*tsize}];

r = Table[.25, {i, tsize*tsize}];

v = ConstantArray[0.0, tsize*tsize];

acc = 0.2;

s = Ceiling[tsize/Sqrt[2]];

device = Automatic;

state = ConstantArray[1, tsize*tsize];

vc = Map[ColorData["BrightBands"],

Range[0, 1, 1/(tsize^2 - 1)]] //. RGBColor -> List;

Graphics3D[{AbsolutePointSize[0],

Point[Dynamic[Refresh[

{v, z, state} =

bb1[v, z, r, state, acc, tsize, s--, {tsize, tsize}];

Flatten[

Table[{i, j, z[[(i - 1)*tsize + j]]}, {i, tsize}, {j, tsize}],

1], UpdateInterval -> 0]], VertexColors -> vc],

Sphere[{tsize/2, tsize/2, -10}, .05],

Sphere[{tsize/2, tsize/2, fsize}, .05],

{Black,

Polygon[{{tsize, 0, 0}, {tsize, tsize, 0}, {0, tsize, 0}, {0, 0,

0}}]}

}, Boxed -> False]

]

In[2]:=

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