Posts tagged: queued


Mathematica code:
Ce[r_, k_, N_, n_] := r^n {Cos[2 Pi*k/N], Sin[2 Pi*k/N]}f[n_, N_] := 2 Pi*n/NG[op_, P_, c_, d_, r_, N_, s_, t_, IS_] := Graphics[  Table[   {Opacity[op],    Rotate[     Disk[      Ce[r, k, N, n],      d*c^n],     f[n, N]*t, {0, 0}]},   {k, 1, N, 1}, {n, 1, s, 1}],  ImageSize -> IS, PlotRange -> P]ListAnimate[ Table[  G[.175, 1.3, .95, .3, 1, 4, 100, t, 500], {t, 0, 1, .02}]]

Mathematica code:

Ce[r_, k_, N_, n_] := r^n {Cos[2 Pi*k/N], Sin[2 Pi*k/N]}
f[n_, N_] := 2 Pi*n/N

G[op_, P_, c_, d_, r_, N_, s_, t_, IS_] :=
Graphics[
Table[
{Opacity[op],
Rotate[
Disk[
Ce[r, k, N, n],
d*c^n],
f[n, N]*t, {0, 0}]},
{k, 1, N, 1}, {n, 1, s, 1}],
ImageSize -> IS, PlotRange -> P]

ListAnimate[
Table[
G[.175, 1.3, .95, .3, 1, 4, 100, t, 500],
{t, 0, 1, .02}]]


Mathematica code:
Animate[  DensityPlot[    Cos[Exp[Sqrt[x^2 + y^2]]*Sin[ArcTan[x, y]] + t],     {x, -7, 7}, {y, -7, 7},  PlotPoints -> 150, Mesh -> False, Frame -> False,   ColorFunction -> GrayLevel, ImageSize -> 521],{t, 0, 2 Pi, 2 Pi/10}]

Mathematica code:

Animate[
DensityPlot[
Cos[Exp[Sqrt[x^2 + y^2]]*Sin[ArcTan[x, y]] + t],
{x, -7, 7}, {y, -7, 7},
PlotPoints -> 150, Mesh -> False, Frame -> False,
ColorFunction -> GrayLevel, ImageSize -> 521],
{t, 0, 2 Pi, 2 Pi/10}]

Mathematica code:
F[A_, B_, s_, L_, K_, t_] := ((1 - K) A + s*(1 - Abs[2 L - 1])*K*B)ListAnimate[ Table[  ParametricPlot[   Evaluate[    {F[Cos[t], Cos[t (1/0.7654 - 1)], 1, L, .7654, t],     F[Sin[t], Sin[t (1/0.7654 - 1)], -1, L, .7654, t]}],   {t, 0, 389.5},  Axes -> False, ImageSize -> 500, PlotRange -> 1.01],{L, 0, 1, .02}]]

Mathematica code:

F[A_, B_, s_, L_, K_, t_] := ((1 - K) A + s*(1 - Abs[2 L - 1])*K*B)

ListAnimate[
Table[
ParametricPlot[
Evaluate[
{F[Cos[t], Cos[t (1/0.7654 - 1)], 1, L, .7654, t],
F[Sin[t], Sin[t (1/0.7654 - 1)], -1, L, .7654, t]}],
{t, 0, 389.5},
Axes -> False, ImageSize -> 500, PlotRange -> 1.01],
{L, 0, 1, .02}]]
created with Mathematica

created with Mathematica


Mathematica code:
G[t_, h_, o_, s_, P_] := Graphics[{   {White, Thickness[h], Opacity[o],    Table[     Circle[      {i + t, -1}, s],     {i, -1, .8, .2}],    Table[     Circle[      {i - t, 1}, s],     {i, -.8, 1, .2}],    Table[     Circle[      {-1, j - t}, s],      {j, -.8, 1, .2}],    Table[     Circle[      {1, j + t}, s],     {j, -1, .8, .2}]    }   },  Background -> Black,  ImageSize -> 500,  PlotRange -> P]ListAnimate[ Table[  G[t, .3, .63, 1.12, .07], {t , 0 , .195, .005}]]

Mathematica code:

G[t_, h_, o_, s_, P_] :=
Graphics[{
{White, Thickness[h], Opacity[o],
Table[
Circle[
{i + t, -1}, s],
{i, -1, .8, .2}],
Table[
Circle[
{i - t, 1}, s],
{i, -.8, 1, .2}],
Table[
Circle[
{-1, j - t}, s],
{j, -.8, 1, .2}],
Table[
Circle[
{1, j + t}, s],
{j, -1, .8, .2}]
}
},
Background -> Black,
ImageSize -> 500,
PlotRange -> P]

ListAnimate[
Table[
G[t, .3, .63, 1.12, .07],
{t , 0 , .195, .005}]]

Mathematica code:
G[t_, h_, o_, s_, P_] := Graphics[{   {White, Thickness[h], Opacity[o],    Table[     Circle[      {i + t, -1}, s],     {i, -1, .8, .2}],    Table[     Circle[      {i - t, 1}, s],     {i, -.8, 1, .2}],    Table[     Circle[      {-1, j - t}, s],      {j, -.8, 1, .2}],    Table[     Circle[      {1, j + t}, s],     {j, -1, .8, .2}]    }   },  Background -> Black,  ImageSize -> 500,  PlotRange -> P]ListAnimate[ Table[  G[t, .005, 1, 1, 2.1], {t , 0 , .18, .02}]]

Mathematica code:

G[t_, h_, o_, s_, P_] :=
Graphics[{
{White, Thickness[h], Opacity[o],
Table[
Circle[
{i + t, -1}, s],
{i, -1, .8, .2}],
Table[
Circle[
{i - t, 1}, s],
{i, -.8, 1, .2}],
Table[
Circle[
{-1, j - t}, s],
{j, -.8, 1, .2}],
Table[
Circle[
{1, j + t}, s],
{j, -1, .8, .2}]
}
},
Background -> Black,
ImageSize -> 500,
PlotRange -> P]

ListAnimate[
Table[
G[t, .005, 1, 1, 2.1],
{t , 0 , .18, .02}]]
800x800
created with Mathematica

800x800

created with Mathematica


800x800
created with Mathematica

800x800

created with Mathematica

created with Mathematica

created with Mathematica

Music: “Psychometry 3.2” by Akufen

Created with Mathematica

created with Mathematica

created with Mathematica