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Description: 将henon映射由牛顿算法进行控制,求出其周期2的点,这个例子很有代表性-to Newton by mapping algorithm control, get two of its cycle, this example very representative
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Size: 132994 |
Author: ham |
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Description: 实现 henon混沌仿真 实现 henon混沌仿真
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Size: 5314 |
Author: matlab |
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Description: 给出Henon的模型x(i+1)=1+y(i)-a*x(i)^2 y(i+1)=b*x(i)
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Size: 620 |
Author: Aachen |
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Description: Henon吸引子
Henon吸引子是混沌和分形的著名例子,迭代
模型为
xk+1=1+ax2k+byk,
yk+1= xk.
最常见的参数取值为a=1.4,b=0.3 .此时迭代模
型为
xk+1=1+yk-1.4x2k,
yk+1=0.3xk.
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Size: 3023 |
Author: 何任飞 |
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Description: matlab编写的,Henon映射的混沌控制
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Size: 622 |
Author: nyjyrff@yeah.net |
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Description: 产生Henon混沌时间序列的matlab程序-have Henon chaotic time series Matlab procedures
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Size: 1024 |
Author: 陆振波 |
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Description: 将henon映射由牛顿算法进行控制,求出其周期2的点,这个例子很有代表性-to Newton by mapping algorithm control, get two of its cycle, this example very representative
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Size: 249856 |
Author: ham |
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Description: 几种常见混沌时间序列matlab实现
1)chua flow
2)duffing flow
3)Rossler flow
4)Lorenz flow
5)ikeda flow
6)Mackey_Glass flow
7)logistic map
8)henon map
9)Quadratic map(二次图)
也欢迎大家提供更多的混沌方程或映射的经典matlab实现。
-several common chaotic time series to achieve a Matlab) chua flow 2) duffin 3 g flow) Rossler flow 4) Lorenz flow 5) ikeda ss w 6) 7 Mackey_Glass flow) Logistic map 8) henon m ap 9) Quadratic map (Second) of welcome we provide more chaotic or mapping equations by the Code Implementation of Matlab.
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Size: 21504 |
Author: 呆雁 |
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Description: 文件说明:
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Main_LargestLyapunov_Rosenstein1.m 程序主文件1,直接运行此文件即可,Logistic 序列
Main_LargestLyapunov_Rosenstein2.m 程序主文件2,直接运行此文件即可,Henon 序列
Main_LargestLyapunov_Rosenstein3.m 程序主文件3,直接运行此文件即可,Lorenz 吸引子
LorenzData.dll 产生 Lorenz 离散序列
PhaSpaRecon.m 相空间重构
Lyapunov_rosenstein_2.dll Lyapunov 计算主函数
buffer_run1.dll 计算缓存1
buffer_run2.dll 计算缓存2
buffer_run3.dll 计算缓存3
-documents :------------------------- Main_LargestLyapunov_Rosenstein1.m procedures main file a direct operation of this document can be, Logistic sequence Main_LargestLyapunov_Rosenstei n2.m procedures two main documents directly running this file can be, Henon Main_LargestLyapunov_Rosenstein3 sequence. m procedure three main file directly running this file can be, Lorenz attractor LorenzData.dll have Lorenz discrete sequence PhaSp aRecon.m reconstruction phase space Lyapunov_rosenstein_2.dll Ly apunov calculation main function buffer_run1.dll calculated a cache buffer_ru n2.dll calculated Cache Cache two buffer_run3.dll calculation 3
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Size: 101376 |
Author: ming |
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Description: 这是一个混沌理论中重要的henon映射lyapunov的程序。-Chaos Theory important henon lyapunov mapping procedures.
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Size: 1024 |
Author: liuwei |
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Description: he power method will be applied to the jacobian matrix of the
2-D henon map to approximate the first Lyapunov exponent by creating
a graph of ln|yn| vs. n, where n is the number of iterations of the
power method and yn = 1/n*ln|DG^n(xo)*yo|. The slope will be an
approximation to the largest Lyapunov exponent.-he power method will be applied to the jacob ian matrix of the 2-D map to approximate henon th e first Lyapunov exponent by creating a graph of ln | yn | vs. n, where n is the number of iterations of the power m ethod and yn = a/n* ln | DG ^ n (xo)* yo |. The slope w ill be an approximation to the largest Lyapunov exponent.
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Size: 1024 |
Author: 杨蒙 |
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Description: 混沌优化程序,各种混沌优化的例子,时分混沌,chengs,logistic,duffing,henon,loren2.-chaos optimization procedures, various examples of chaos optimization, chaotic hours, chengs, logistic, Duffing, henon, loren2.
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Size: 16384 |
Author: fanghui20006 |
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Description: 实现 henon混沌仿真 实现 henon混沌仿真 -Realize chaotic Henon Henon chaotic Simulation Simulation realize realize realize Henon chaotic Henon chaotic simulation simulation
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Size: 5120 |
Author: matlab |
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Description: 给出Henon的模型x(i+1)=1+y(i)-a*x(i)^2 y(i+1)=b*x(i) -Henon model given x (i+ 1) = 1+ Y (i)-a* x (i) ^ 2 y (i+ 1) = b* x (i)
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Size: 1024 |
Author: Aachen |
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Description: Henon吸引子
Henon吸引子是混沌和分形的著名例子,迭代
模型为
xk+1=1+ax2k+byk,
yk+1= xk.
最常见的参数取值为a=1.4,b=0.3 .此时迭代模
型为
xk+1=1+yk-1.4x2k,
yk+1=0.3xk.
-Henon attractor Henon attractor is chaotic and fractal famous examples, iterative model xk+ 1 = 1+ Ax2k+ Byk, yk+ 1 = xk. The most common values for the parameters of a = 1.4, b = 0.3 . At this point iterative model xk+ 1 = 1+ yk-1.4x2k, yk+ 1 = 0.3xk.
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Size: 3072 |
Author: 何任飞 |
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Description: 用于绘制混沌图形的henon程序,其中有著名的罗伦兹图-Chaos for graphics rendering henon procedures, including the famous Lorenz map
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Size: 8192 |
Author: liu |
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Description: chaotic generator of henon by xilinx sysgen and simulink
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Size: 13312 |
Author: merahlah |
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Description: 混沌工具函数 function [x,y]=henon(n,level,a,b,x0,y0)-chaos function function [x,y]=henon(n,level,a,b,x0,y0)
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Size: 1024 |
Author: chemgze |
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Description: 计算二维Henon映射的Lyapunov指数
-Comput the lyapunov exponent of two dimension Henon map
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Size: 3072 |
Author: Ping Liu |
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Description: 修正后的二维Henon映射的Lyapunov指数计算及Lyapunov指数谱图。(The Lyapunov exponent calculation and Lyapunov exponent spectrum of the modified two-dimensional Henon map.)
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Size: 1024 |
Author: hhyyjj |
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