Description: 文档fractal(1)~fractal(5)是本人花费心血编写的分形几何中一些经典图形的详细Matlab画法（包括Koch曲线、Levy 曲线、分形树、Sierpinski三角形，并附有详细的注解），全部程序都经过认真调试，运行良好。-Document fractal (1) ~ fractal (5) is to spend my efforts to prepare the fractal geometry of some of the classic details of Matlab graphics painting (including the Koch curve, Levy curve, fractal tree, Sierpinski triangle, together with detailed comments) All procedures are carefully debugging, running good. Platform: |
Size: 25600 |
Author:刘小 |
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Description: 文档fractal(1)~fractal(5)是本人花费心血编写的分形几何中一些经典图形的详细Matlab画法（包括Koch曲线、Levy 曲线、分形树、Sierpinski三角形，并附有详细的注解），全部程序都经过认真调试，运行良好。-Document fractal (1) ~ fractal (5) is to spend my efforts to prepare the fractal geometry of some of the classic details of Matlab graphics painting (including the Koch curve, Levy curve, fractal tree, Sierpinski triangle, together with detailed comments) All procedures are carefully debugging, running good. Platform: |
Size: 26624 |
Author:刘小 |
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Description: 文档fractal(1)~fractal(5)是本人花费心血编写的分形几何中一些经典图形的详细Matlab画法（包括Koch曲线、Levy 曲线、分形树、Sierpinski三角形，并附有详细的注解），全部程序都经过认真调试，运行良好。-Document fractal (1) ~ fractal (5) is to spend my efforts to prepare the fractal geometry of some classic graphical Matlab detailed painting (including the Koch curve, Levy curve, fractal tree, Sierpinski triangle, together with detailed comments) All procedures are carefully debugging, running good. Platform: |
Size: 17408 |
Author:刘小 |
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Description: 文档fractal(1)~fractal(5)是本人花费心血编写的分形几何中一些经典图形的详细Matlab画法（包括Koch曲线、Levy 曲线、分形树、Sierpinski三角形，并附有详细的注解），全部程序都经过认真调试，运行良好。-Document fractal (1) ~ fractal (5) is to spend my efforts to prepare the fractal geometry of some of the classic details of Matlab graphics painting (including the Koch curve, Levy curve, fractal tree, Sierpinski triangle, together with detailed comments) All procedures are carefully debugging, running good. Platform: |
Size: 40960 |
Author:刘小 |
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Description: 文档fractal(1)~fractal(5)是本人花费心血编写的分形几何中一些经典图形的详细Matlab画法（包括Koch曲线、Levy 曲线、分形树、Sierpinski三角形，并附有详细的注解），全部程序都经过认真调试，运行良好。-Document fractal (1) ~ fractal (5) is to spend my efforts to prepare the fractal geometry of some classic graphical Matlab detailed painting (including the Koch curve, Levy curve, fractal tree, Sierpinski triangle, together with detailed comments) All procedures are carefully debugging, running good. Platform: |
Size: 11264 |
Author:刘小 |
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Description: iphone上的Sierpinski分形, 用来学习IPHONE OBJECTIVE C编程, 如UIImageViews-The Sierpinski triangle, also called the Sierpinski gasket or the Sierpinski Sieve, is a fractal named after Sierpinski who described it in 1915. Originally constructed as a curve, this is one of the basic examples of self-similar sets, i.e. it is a mathematically generated pattern that can be reproducible at any magnification or reduction.
Features:
* Learn how to use UIImageViews
* Learn how to use Quartz graphics
* Learn how to create a famous fractal
* Learn more about "Utility Applications" for iPhone with XCode.
* Take the first steps to becoming an iPhone developer today.
Platform: |
Size: 317440 |
Author:richard |
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Description: 介绍各种形体的表示以及数据结构，实现包括Koch曲线和Koch雪花，Sierpinski地毯，L-S分形树的编程实现。-Introduced a variety of physical representation and data structure, to achieve, including Koch and Koch snowflake curve, Sierpinski carpet, LS Fractal Programming tree. Platform: |
Size: 3677184 |
Author:如花 |
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Description: 学习和研究分形理论的相关算法，然后通过编程实现这些算法，从而对分形学友一些基本了解，对于日后的学习会有不小帮助。
实验采用L系统程序设计实现koch雪花曲线；用迭代函数系统程序设计实现Sierpinski曲线的生成。
内附有代码和解释
-Fractal theory study and research related algorithms, and then programming these algorithms, thus some basic understanding of the fractal buddy, for future study would be no small help. Experimental Design and implementation of system programs using L koch snowflake curve with iterated function system design and implementation procedures for the generation Sierpinski curve. Containing the code and explain Platform: |
Size: 180224 |
Author:张伟 |
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Description: Koch曲线、Sierpinski三角形、Cantor集的MATLAB实现代码 含结果图-Koch curve, Sierpinski triangle, Cantor set of MATLAB implementation code contains the results of Figure Platform: |
Size: 12288 |
Author:luxaky |
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Description: 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 -0.1 0.8])
②Sierpinski三角形
A=[0 1 0.5 0 0 1] 初始化A
n=3 迭代次数
for i=1:n
A=A/2 b=zeros(1,3^i) c=ones(1,3^i)/2
A=[A A+[c b] A+[c/2 c]]
end
for i=1:3^n
patch(A(1,3*i-2:3*i),A(2,3*i-2:3*i), b ) patch填充函数
end
-Fractal
Exercise One
The ① Koch curve
Plural iteration Koch curve
clear i to prevent i is reassigned
A = [0 1] initial A is a connection (0,0) and (1,0) of the segments
t = exp (i* pi/3)
n = 2 n is the number of iterations
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 1-0.1 0.8])
② Sierpinski triangle
A = [0 1 0.5 0 0 1] initialized A
n = 3 the number of iterations.
for i = 1: n
A = A/2 b = zeros (1,3 ^ i) c = ones (1,3 ^ i)/2
A = [A A+ [c b] A+ [c/2 c]]
end
for i = 1:3 ^ n
patch (A (1,3* i-2: 3* i), A (2,3* i-2: 3* i), b ) patch filled function
end Platform: |
Size: 44032 |
Author:郑志森 |
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Description: 1.实验目的：绘制分形图案并分析其特点。
2.实验内容：绘制Koch曲线、Sierpinski三角形和树木花草图形，观察这些图形的局部和原来分形图形的关系。
3.实验思路：利用函数反复调用自己来模拟分形构造时的迭代过程，当迭代指标n为0时运行作图操作，否则继续迭代-1. Purpose: Draw fractal patterns and analyze their characteristics. 2. Experiment: Draw Koch curve, Sierpinski triangle graphic flowers and trees, observe the relationship between the local and original graphics fractal graphics. 3. Experiment idea: using the function calls itself repeatedly to simulate the iterative process when the fractal structure, when the iteration index n is plotted 0:00 run, otherwise continue iterating Platform: |
Size: 160768 |
Author:刘闯 |
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Description: 1.实验目的：绘制分形图案并分析其特点。
2.实验内容：绘制Koch曲线、Sierpinski三角形和树木花草图形，观察这些图形的局部和原来分形图形的关系。
3.实验思路：利用函数反复调用自己来模拟分形构造时的迭代过程，当迭代指标n为0时运行作图操作，否则继续迭代-1. Purpose: Draw fractal patterns and analyze their characteristics. 2. Experiment: Draw Koch curve, Sierpinski triangle graphic flowers and trees, observe the relationship between the local and original graphics fractal graphics. 3. Experiment idea: using the function calls itself repeatedly to simulate the iterative process when the fractal structure, when the iteration index n is plotted 0:00 run, otherwise continue iterating Platform: |
Size: 160768 |
Author:刘闯 |
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Description: 利用MATLAB 的图像处理和数值计算功能，对大气可吸入颗粒物的场发射电镜
(FESEM)图像进行处理，得到颗粒物边界的二值图像；编制MATLAB程序，统计一系列以不同
像素数量为边长的正方形块覆盖二值图像时的个数，根据像素数量和正方形块个数之间的关系，
确定图像的计盒维数。结果表明：MATLAB对分形图像的处理简单、方便，通过科赫曲线、谢宾
斯基填料等有规分形图形分形维数的计算表明该方法计算出的结果准确、可靠。对大气颗粒物的
分形维数的计算表明，不同不规则程度的颗粒物有不同的分形维数，可以通过颗粒物分形维数的
计算分析颗粒物的来源和输运过程．-The functions of MATLAB in image processing and numerical calculation were am—
ployed to process the images of atmosphere sniffable particles obtained by the field emission
scanning electron microscope (FESEM )。W ith the M ATLAB program，the binary images of
the particles border were acquired，the numbers of a series of square blocks whose lengths were
different pixel quantities to cover the binary image were counted，and the box-counting di—
mensions of these images were calculated according to the mathematics relationship of the pixel
quantities and the numbers of square blocks．The results showed that the processing of fractal
images by M ATLAB is simple and convenient，and the calculating results of fractal dimensions
tested by some fractal curves such as the Koch curve and the Sierpinski gasket are accurate and
believable The particles with different irregularities have different fractal dimensions，and the
sources and transport processes of particles can be indicated by their Platform: |
Size: 222208 |
Author:yinhao |
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Description: The Sierpinski triangle (also with the original orthography Sierpiński), also called the Sierpinski gasket or the Sierpinski Sieve, is a fractal and attractive fixed set with the overall shape of an equilateral triangle, subdivided recursively into smaller equilateral triangles. Originally constructed as a curve, this is one of the basic examples of self-similar sets, i.e., it is a mathematically generated pattern that can be reproducible at any magnification or reduction. It is named after the Polish mathematician Wacł aw Sierpiński but appeared as a decorative pattern many centuries prior to the work of Sierpiński. Platform: |
Size: 3072 |
Author:Alena |
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Description: 分形结构的基础，sierpinski曲线。体现了图形形成的迭代，调整结束可以看到图形形成过程(The basis of fractal structure, Sierpinski curve. It reflects the iteration of graphics formation. The process of graphics formation can be seen at the end of adjustment.) Platform: |
Size: 2048 |
Author:柒念 |
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Search - Sierpinski Curve