The Dynamic Properties of a Perturbation System
Abstract
In this paper,we study the dynamics of a perturbation system. Firstly, we consider the unperturbation system and give the types of the fixed points of the system by nullcline. Then we analysis the Dynamic behavior of the orbits around the fixed points. Further we study the dynamics of the perturbation system using the Melnikov methods, which possess some universality.
This work is licensed under a Creative Commons Attribution 3.0 License.
Modern Applied Science ISSN 1913-1844 (Print) ISSN 1913-1852 (Online)
Copyright © Canadian Center of Science and Education
To make sure that you can receive messages from us, please add the 'ccsenet.org' domain to your e-mail 'safe list'. If you do not receive e-mail in your 'inbox', check your 'bulk mail' or 'junk mail' folders.
Modern Applied Science


