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[Other resourcematlab-koch

Description: 用matlab编的koch曲线,此程序画出了类似雪花的分形曲线-using Matlab series koch curve, which depicts the procedure similar to snowflakes, the fractal curve
Platform: | Size: 966 | Author: 干冰 | Hits:

[Fractal programThe-Curve-Of-Koch

Description: 本实例主要是利用递归的方法以及MFC工具来三分Koch曲线,主要由子函数paint来实现,通过修改其n值可以得到想要递归的次数-example is the use of recursive methods and tools to third MFC Koch curve, mainly by Functions paint to achieve through revising its value n want to be the number of recursive
Platform: | Size: 38124 | Author: zyq | Hits:

[Otherkoch

Description: 实现各种分形维数的koch曲线的生成算法-of various fractal dimension of the curve koch Algorithm
Platform: | Size: 30045 | Author: 许诺 | Hits:

[Other resourcekoch

Description: koch曲线的绘制
Platform: | Size: 1688 | Author: chryao | Hits:

[Special Effectskoch

Description: C++实现KOCH曲线,大学图形学作业,希望有点帮助
Platform: | Size: 1138 | Author: 张志丹 | Hits:

[Other resourceKoch

Description: 该程序为在matlab环境运行,主要演示koch曲线的生成和变化。以及奇怪吸引子的2D映射情况展示
Platform: | Size: 1125 | Author: 中华龙 | Hits:

[Windows DevelopKOCH

Description: 通过运用KOCH算法,绘制简单重复图形,可以指定跌代次数
Platform: | Size: 1602 | Author: xu | Hits:

[2D Graphic基于OpenGL的Koch Snow分形

Description: 实现了Koch Snow雪花的分形,并且实现了拾取和拖拽等交互功能
Platform: | Size: 642305 | Author: skyyuanye | Hits:

[OpenGL programOpenGL Koch Snow 分形和拾取拖动操作

Description: 一个用OpenGL实现的KochSnow分形程序,并实现了简单的交互功能:左键点击为拖动,右键点击可以改变递归深度。其中拾取采用了颜色拾取方式。
Platform: | Size: 1459 | Author: frederickjoe | Hits:

[OpenGL programkoch雪花

Description: 利用OpenGL绘制koch雪花
Platform: | Size: 324587 | Author: dagouxia | Hits:

[Fractal programKOCH 曲线

Description: 自己写的KOCH曲线,利用OpenGL和C++实现,本来发在我的blog上面,http://www.cppblog.com/deercoder/articles/101583.html 居然下载达到410次,发到这里,希望更多的人能够受用,同时欢迎大家访问我的blog。-Wrote it myself, KOCH curve, using OpenGL and C++ implementation, hair in my blog above, http://www.cppblog.com/deercoder/articles/101583.html actually downloaded to 410 times, sent to here, hope that more one can ever been.
Platform: | Size: 1411762 | Author: testsb | Hits:

[Mathimatics-Numerical algorithmszl_6

Description: koch 雪花的非递规 实现-non-delivery rules to achieve
Platform: | Size: 2048 | Author: 朱亮 | Hits:

[Graph programKoch

Description: 我做的一个用纹理映射和光照的程序,请大家多多包含!-I do with a light texture mapping and procedures, please include a lot!
Platform: | Size: 25600 | Author: | Hits:

[Graph programjulia111

Description: julia集的c++程序还有几个koch曲线-c procedures several koch curve
Platform: | Size: 2048 | Author: jj | Hits:

[Fractal programKoch 曲线

Description: 此程序画出了类似雪花的分形曲线,其中的分形过程(即本程序中的分形子程序)很值得学习-this procedure paint a similar snowflakes fractal curve, the fractal process (which is the process of fractal Subroutine) is worth learning.
Platform: | Size: 1024 | Author: 胡燕燕 | Hits:

[Windows Develop2_03

Description: Koch雪花的分形图形,由分形图的递归算法生成的C++程序。-Fractal graphic by Koch snow algrithm
Platform: | Size: 43008 | Author: 齐松 | Hits:

[Fractal programjl-444

Description: 在vc环境下对koch雪花算法,mandlbrot分行算法的实现,可以交互选择迭代次数.-in vc environment right koch snowflakes algorithm, the algorithm mandlbrot branch realization can choose interactive iteration number.
Platform: | Size: 57344 | Author: jl | Hits:

[Graph Drawingsnowflake

Description: 关键字: KOCH, 分形, 雪花,递归,MFC,snowflake 这是我MFC下写的一个小程序, 实现分形递归雪花算法. 希望更多的人与我交流, QQ:270596846 E_MAIL:chmuggmwtg@163.com -keyword : KOCH, fractal, snowflakes, recursive, MFC, Snowflake This is my MFC write a small program achieving Fractal snowflakes recursive algorithm. hope more people shared with me, QQ : 270596846 E_MAIL : chmuggmwtg@163.com
Platform: | Size: 25600 | Author: 陈成 | Hits:

[Windows DevelopC_koch

Description: C语言实现的koch, 可以输入分形的维数, 主要是了解C语言的图形输入格式, 以及分形中经典的Koch-C language of koch, to be imported into the fractal dimension, understanding is the C language graphics import formats, as well as fractal classic Koch
Platform: | Size: 33792 | Author: 赵河 | Hits:

[GDI-Bitmapfenxingshu

Description: 这是一个分形图形实现程序,可以实现C曲线,KOCH曲线,分形树(包含递归实现)。-This is a fractal graphics procedures, can be achieved C curve, KOCH curve, fractal tree (includes recursive).
Platform: | Size: 2018304 | Author: fdfd | Hits:
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