这个工具箱包含了一些函数，可以用来模拟一些著名的分数阶混沌系统，例如：-陈的系统，-阿诺多的系统，-吉内西奥-特西的系统，-洛伦兹的系统，-牛顿-莱普尼克的系统，-罗斯勒的系统，-洛特卡-沃尔特拉的系统，-达芬的系统，-范德波尔的振荡器，-沃尔塔的系统，吕氏体系，刘氏体系，蔡氏体系，金融体系，3个细胞。这些函数数值计算描述混沌系统的分数阶非线性微分方程的解。每个函数返回总模拟时间的状态轨迹（吸引子）。有关更多详细信息，请参阅以下书籍：Ivo Petras，《分数阶非线性系统：建模、分析和仿真》，Springer，系列：非线性物理科学，2011，ISBN 978-3-642-18100-9。
This toolbox contains the functions which can be used to simulate some of the well-known fractional order chaotic systems, such as: – Chen’s system, – Arneodo’s system, – Genesio-Tesi’s system, – Lorenz’s system, – Newton-Leipnik’s system, – Rossler’s system, – Lotka-Volterra system, – Duffing’s system, – Van der Pol’s oscillator, – Volta’s system, – Lu’s system, – Liu’s system, – Chua’s systems, – Financial system, – 3 cells CNN. The functions numerically compute a solution of the fractional nonlinear differential equations, which describe the chaotic system. Each function returns the state trajectory (attractor) for total simulation time. For more details see book: Ivo Petras, Fractional-Order Nonlinear Systems: Modeling, Analysis and Simulation, Springer, Series: Nonlinear Physical Science, 2011, ISBN 978-3-642-18100-9.
资源文件列表
Demo_FOChS.m , 3290
FO3CNN.m , 1796
FOArneodo.m , 1558
FOChen.m , 1556
FOChuaM.m , 1987
FOChuaNR.m , 1749
FODuffing.m , 1398
FOFinanc.m , 1541
FOGenTesi.m , 1568
FOLiu.m , 1600
FOLorenz.m , 1570
FOLotkaVolterra.m , 1729
FOLu.m , 1520
FONewLeipnik.m , 1594
FORossler.m , 1521
FOVolta.m , 1573
FOvanDerPol.m , 1313
W_w.m , 102
f_x.m , 80
f_x_CNN.m , 59
license.txt , 1310
memo.m , 107