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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
Date : 2026-01-01 Size : 157kb User : 刘闯

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
Date : 2026-01-01 Size : 157kb User : 刘闯

大律法和迭代法是实现二值化比较好的两种方法,此处是两种方法的源代码-Big law and the iteration method is to achieve better two methods of binarization, here is the source of the two methods
Date : 2026-01-01 Size : 2kb User : Cdrpwdae

matlab-gauss,实现matlab上的gauss迭代法 很好的 不错-- gauss, matlab realization of matlab on the gauss iteration method is ok good too
Date : 2026-01-01 Size : 9kb User : Bonpii

用Gauss-Serdel迭代法计算方程组的MATLAB函数文件-Calculation equations of the Gauss- Serdel iteration method of MATLAB function file
Date : 2026-01-01 Size : 3kb User : lnloe

Image denoising matlab language development of the fixed point iteration method, an algorithm based on partial differential equation-Image denoising matlab language development of the fixed point iteration method, an algorithm based on partial differential equation,,
Date : 2026-01-01 Size : 2kb User : hgo&8842
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