科学研究
学术报告
A Method to Analyze Certain Fast-Slow Motions in Dynamical Systems
发布时间:2017-05-12浏览次数🤹🏼‍♂️:

题目🤥:A Method to Analyze Certain Fast-Slow Motions in Dynamical Systems

报告人👨🏻‍🚀:郁培 教授 (Western University)

时间:5月12日(星期五),上午 10:30-11:30

地点:致远楼102室


郁培教授于1982年获得上海交通大学学士学位,之后留学加拿大滑铁卢大学,分别于1984年和1986年获硕士和博士学位⚆,现任加拿大西安大略大学应用数学系教授、博导💉📝。郁教授是常微分方程与动力系统领域著名专家,在微分方程定性、分支理论等做出了杰出的工作🪒,曾获安大略省长杰出研究奖🟠,和合作者在《SIAM Review》等杂志已发表190余篇论文以及Springer等出版社出版了多部专著,其中《Normal forms, Melnikov functions and bifurcation of limit cycles》被列为Applied Mathematical Sciences第181册,2012年在Springer出版👩🏼‍🎓。郁培教授任《Journal of Applied Analysis and Computation》、《InternationalJournal of Bifurcation and Chaos》与《Communications in Nonlinear Science and Numerical Simulation》等国际知名杂志编委🚵🏼。


报告摘要

In this talk, we present a method to analyze certain fast-slow motions in dynamical systems. For singular perturbed dynamical systems, the well-known Geometric Singular Perturbation Technique (GSPT) is usually applied to find the special limit cycles -- fast-slow periodic solutions. However, many practical problems may not be able to be put in the form of singular perturbed equations, but they still exhibit fast-slow motions. In that case, based on dynamical system theory, we developed a method to identify and analyze certain fast-slow motions. We will use biological examples to give a comparison between the GSPT and our method.

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