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gasket
- sierpinski 2D 镂垫程序 非递归 5000点-sierpinski 2D gasket.c 5000 points consist
1
- 分形几何 Sierpinski垫片 将其四 等分, 得四个较小的正三角形, 然后去掉中间的那个三角形, 保 留周围的三个三角形-fractal geometry
zuoye-2.1
- 使用OPENGL绘制Sierpinski Gasket大山-Using OPENGL draw mountain Sierpinski Gasket
sierpinski
- Generates and plots state output sequence X[n] according to X[n]=round[1/2(X[n-1]+R[n])], where R[n] is a reference point chosen at random
fractal-use
- 分形的练习一 ①Koch曲线 用复数的方法来迭代Koch曲线 clear i 防止i被重新赋值 A=[0 1] 初始A是连接（0，0）与（1，0）的线段 t=exp(i*pi/3) n=2 n是迭代次数 for j=0:n A=A/3 a=ones(1,2*4^j) A=[A (t*A+a/3) (A/t+(1/2+sqrt(3)/6*i)*a) A+2/3*a] end plot(real(A),imag(A)) axis([0 1 -
fractal-algorithm-_-base
- 内含Cantor三分集,Koch曲线,Koch雪花源Arboresent,Sierpinski垫片,Hilbert—Peano曲线,Hilbert—Peano曲线等源代码 -Contains Cantor ternary set, Koch curve, the Koch snowflake source Arboresent, the Sierpinski gasket, Hilbert-Peano curve, Hilbert-Peano curve source code
3D-Sierpinski-gasket
- Program to recursively subdivide a tetrahedron to from 3D Sierpinskigasket. The number of recursive steps is to be specified by the user
gasket-3d
- This program is a 3D demonstration of the Sierpinski Gasket.
Chapter5_time_newton
- 内含基于逃逸时间算法的Sierpinski三角形源代码，基于逃逸时间算法的Julia集源代码，复平面上的牛顿迭代法源代码，牛顿法解方程之分形图生成源代码和Mandelbrot集源代码-Containing Sierpinski triangle escape time algorithm source code, the Julia sets source code based on escape time algorithm, Newton iteration method source co
EXP1
- Write a complete program using the following codes to draw a Sierpinski gasket.
Sierpinski
- 三维镂垫的三维空间变换,包括平移,旋转,缩放,视角变换- 3D engrave pad three-dimensional space transformation, including translation, rotation, scaling, perspective transformation
Sierpinski
- OpenGL实现的三维镂垫的生成、观察，旋转、评议、缩放等操作。包括键盘控制，右键菜单。-OpenGL, generating a three-dimensional engrave pad, observation, rotate, appraisal, scaling and other operations. Including keyboard control, right-click menu.
gasket.c
- sierpinski gasket in 2d
sierpinski
- 三维镂垫程序，采用C + OpenGL开发-3D engraving and pad program, developed using C+ OpenGL
sierpinski
- fractal dimention box
sierpinski
- fractal dimention box
Sierpinski
- 在下图四个三角形中，着色三角形的个数依次构成一个数列的前4项，着色三角形的个数依次为1，3，9，27.则数列前4项都是3的指数幂，指数为序号减1。 通项公式是：An=3的N-1次方 -Four triangles in the figure below, the number of colored triangles in turn constitute a former four columns, the number of colored triangles were 1,3
fenxin
- c++ 分形图 三角 地毯 Sierpinski triangle 基于C++ 实现-Sierpinski triangle
3dimension-Sherbinsiki-gasket
- 三维的谢尔宾斯基箭头的实现程序，VB,关于分形大家可以参考孙博文的分形算法与程序设计-Three-dimensional realization of the program Sierpinski arrows, VB, Fractal we can refer to Sun Bowen fractal algorithms and program desig
cell_auto_program
- 元胞自动机的大部分程序，包括元胞自动机生成sierpinski直角垫片 ，在六边形的元胞自动机上模拟单粒子运动,算法是基于FHP规则.以及元胞自动机模拟地球卫星的云图 ，元胞以固定的概率向相邻的4个元胞扩散 zz问题，元胞自动机模拟地球卫星的云图 ，以及生命游戏，机器人等程序-Cellular automata most programs, including cellular automata generate sierpinski Cartesian pads, analog single