MAKE A MEME
View Large Image
| View Original: | 13_Knot-Tori_/_１３個の結び目.jpg (2008x2040) | |||
| Download: | Original | Medium | Small | Thumb |
| Courtesy of: | www.flickr.com | More Like This | ||
| Keywords: mathematica 3d cg parametricplot3d texture torus knot 輪環 りんかん ドーナツ どーなつ 結び むすび 捩れ よじれ code program コード プログラム algorithm コード アルゴリズム geometric sculpture geometricsculpture shape geometry sculpture mapping テクスチャ マッピング 模様 もよう abstract 抽象 ちゅうしょう アブストラクト design pattern デザイン パターン graphic グラフィック グラフィクス structure 意匠 構造 symmetry 対称性 たいしょうせい シンメトリー 対称 たいしょう algorithm organic pattern a = 13; (* center hole size of a torus *) b1 = 16; (* number of cross *) b2 = 3; (* number of cross *) c = 0; (* distance from the center of rotation *) d = 13; (* number of torus *) w = 1.5; (* gap width *) SetOptions[ParametricPlot3D, PlotRange -> Full, Mesh -> None, Boxed -> False, Axes -> None, PlotPoints -> 500, ImageSize -> 3000, Background -> Darker[Green, 0.8], PlotStyle -> Directive[Specularity[White, 90], Texture[Import["D:/tmp/71.jpg"]]], TextureCoordinateFunction -> ({#4 + #5, #5 / Pi} &), Lighting -> "Neutral"]; f[v_] := Sin[2 Sin[Sin[Sin[v]]]]; x = (a - Cos[t] + w Sin[b1 s]) Cos[b2 s] + c; y = (a - Cos[t] + w Sin[b1 s]) f[b2 s] + c; z = w Cos[b1 s] + f[t] + c; rot = Table[{x, y, z}.RotationMatrix[2 i Pi/d, {1, 0, 0}], {i, d}]; ParametricPlot3D[rot, {t, 0, 2 Pi}, {s, 0, 2 Pi}] (*--- The Texture is this:http://www.flickr.com/photos/tanaka_juuyoh/5239255695/ *) a = 13; (* center hole size of a torus *) b1 = 16; (* number of cross *) b2 = 3; (* number of cross *) c = 0; (* distance from the center of rotation *) d = 13; (* number of torus *) w = 1.5; (* gap width *) SetOptions[ParametricPlot3D, PlotRange -> Full, Mesh -> None, Boxed -> False, Axes -> None, PlotPoints -> 500, ImageSize -> 3000, Background -> Darker[Green, 0.8], PlotStyle -> Directive[Specularity[White, 90], Texture[Import["D:/tmp/71.jpg"]]], TextureCoordinateFunction -> ({#4 + #5, #5 / Pi} &), Lighting -> "Neutral"]; f[v_] := Sin[2 Sin[Sin[Sin[v]]]]; x = (a - Cos[t] + w Sin[b1 s]) Cos[b2 s] + c; y = (a - Cos[t] + w Sin[b1 s]) f[b2 s] + c; z = w Cos[b1 s] + f[t] + c; rot = Table[{x, y, z}.RotationMatrix[2 i Pi/d, {1, 0, 0}], {i, d}]; ParametricPlot3D[rot, {t, 0, 2 Pi}, {s, 0, 2 Pi}] (*--- The Texture is this:http://www.flickr.com/photos/tanaka_juuyoh/5239255695/ *) | ||||
