文件名称:LogisticEq
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- 上传时间:2008-10-13
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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.rc
LogisticEqDoc.cpp
LogisticEqDoc.h
LogisticEqView.cpp
LogisticEqView.h
MainFrm.cpp
MainFrm.h
ReadMe.txt
Resource.h
StdAfx.cpp
StdAfx.h
res/LogisticEq.rc2
res/LogisticEqDoc.ico
res/LogisticEq.ico
res/Toolbar.bmp
res
LogisticEq.clw
LogisticEq.cpp
LogisticEq.dsp
LogisticEq.dsw
LogisticEq.exe
LogisticEq.h
www.dssz.com.txt
LogisticEqDoc.cpp
LogisticEqDoc.h
LogisticEqView.cpp
LogisticEqView.h
MainFrm.cpp
MainFrm.h
ReadMe.txt
Resource.h
StdAfx.cpp
StdAfx.h
res/LogisticEq.rc2
res/LogisticEqDoc.ico
res/LogisticEq.ico
res/Toolbar.bmp
res
LogisticEq.clw
LogisticEq.cpp
LogisticEq.dsp
LogisticEq.dsw
LogisticEq.exe
LogisticEq.h
www.dssz.com.txt
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