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Bionomics dynamic model of a class of competition systems
引用本文:Zhu M. Bionomics dynamic model of a class of competition systems [J]. 农业工程, 2012, 32(3): 156-159. DOI: 10.1016/j.chnaes.2012.04.002
作者姓名:Zhu M
作者单位:Department of Mathematics, Anhui Normal University, Wuhu 241000, Anhui, China
摘    要:

关 键 词:Competition system   Positive periodic solutions   Lyapunov function   Krasnoselskii’s fixed point theorem
收稿时间:2010-06-25

Bionomics dynamic model of a class of competition systems
Zhu Min. Bionomics dynamic model of a class of competition systems[J]. Agricultural Engineering, 2012, 32(3): 156-159. DOI: 10.1016/j.chnaes.2012.04.002
Authors:Zhu Min
Affiliation:Department of Mathematics, Anhui Normal University, Wuhu 241000, Anhui, China
Abstract:Differential equation problem is an important research topic in the international academia. In accordance with certain ecological phenomena, previous research was conducted based on simple observational and statistical data. But this approach does not effectively study the essence of the ecological phenomena. Recently, one dynamic approach has been proposed for the study of ecology in the international academia. According to this approach, first of all, the ecology is reduced to the differential equation model which represents the essential phenomenon, and then the dynamic law and rules of mathematics and biology will be studied. Currently, an extensive research is conducted on the differential equation problem. This paper primarily explores a type of competitive ecological model, which is a system of differential equation with infinite integral. we first study the existence of positive periodic solution to this model, and then present sufficient conditions for the global attractivity of positive periodic solutions.
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