文件名称:LogisticEq
- 所属分类：
- GDI/图象编程
- 资源属性：
- [Windows] [Visual C] [源码]
- 上传时间：
- 2012-11-26
- 文件大小：
- 26kb
- 下载次数：
- 0次
- 提 供 者：
- s**
- 相关连接：
- 无
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混沌(Chaos),Logistic方程
X(n) = k*X(n-1)*( 1-X(n-1) ),即二次函数
f(x) = k*x(1-x), 选择适当的常数k,选择初始值 x0,迭代计算:
x1=f(x0), x2=f(x1), x3=f(x2),...,
序列{ Xn }的整体"状态",敏感的依赖于常数k和初始值x0, 序列可能收敛,也可能,"乱七八糟"地振荡--产生混沌Chaos!-Chaos (Chaos), the logistic equation X (n) = k* X (n-1)* (1-X (n-1)), that is quadratic function f (x) = k* x (1-x), the election Optional appropriate constants k, the initial value of options x0, iterative calculation : x1 = f (x0), x2 = f (x), x3 = f (x2 ),..., sequence) (Xn the overall "state" sensitive dependence on constants k and initial value x0, convergent sequence may also possible, "mess" to the oscillation-- have Chaotic Chaos!
X(n) = k*X(n-1)*( 1-X(n-1) ),即二次函数
f(x) = k*x(1-x), 选择适当的常数k,选择初始值 x0,迭代计算:
x1=f(x0), x2=f(x1), x3=f(x2),...,
序列{ Xn }的整体"状态",敏感的依赖于常数k和初始值x0, 序列可能收敛,也可能,"乱七八糟"地振荡--产生混沌Chaos!-Chaos (Chaos), the logistic equation X (n) = k* X (n-1)* (1-X (n-1)), that is quadratic function f (x) = k* x (1-x), the election Optional appropriate constants k, the initial value of options x0, iterative calculation : x1 = f (x0), x2 = f (x), x3 = f (x2 ),..., sequence) (Xn the overall "state" sensitive dependence on constants k and initial value x0, convergent sequence may also possible, "mess" to the oscillation-- have Chaotic Chaos!
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下载文件列表
LogisticEq.clw
LogisticEq.cpp
LogisticEq.dsp
LogisticEq.dsw
LogisticEq.exe
LogisticEq.h
LogisticEq.rc
LogisticEqDoc.cpp
LogisticEqDoc.h
LogisticEqView.cpp
LogisticEqView.h
MainFrm.cpp
MainFrm.h
ReadMe.txt
res
...\LogisticEq.rc2
...\Toolbar.bmp
Resource.h
StdAfx.cpp
StdAfx.h
LogisticEq.cpp
LogisticEq.dsp
LogisticEq.dsw
LogisticEq.exe
LogisticEq.h
LogisticEq.rc
LogisticEqDoc.cpp
LogisticEqDoc.h
LogisticEqView.cpp
LogisticEqView.h
MainFrm.cpp
MainFrm.h
ReadMe.txt
res
...\LogisticEq.rc2
...\Toolbar.bmp
Resource.h
StdAfx.cpp
StdAfx.h