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带有脉冲和收获项的时滞Crowly-Martin 型食饵-捕食系统的四个正周期解

Four positive periodic solutions of a delayed Crowly-Martin type predator-prey system with impulsive and harvesting terms
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摘要 通过使用一般连续定理和一些微积分技巧,研究带有脉冲和收获项的时滞Crowly-Martin型食饵-捕食系统的动力学特征,并获得该时滞Crowly-Martin型食饵-捕食系统存在四个正周期解的充分条件.最后,给出一个例子去验证结论的有效性.由时滞Crowly-Martin型食饵-捕食系统多解性的研究过程可知,收获项会影响食饵-捕食系统的多个正周期规则. Neralizea delayed Crowly-Martin type predator-prey systems with impulsive and harvesting terms were investigated. By using the ged continuation theorem and differential inequality skills, the existence of four positive periodic solutions were established for a delayed Crowly-Martin type predator-prey system with impulsive and harvesting terms. Moreover, an example was provided to illustrate the effectiveness of the proposed result. From multiple periodic solution of Crowly-Martin type predator-prey systems research process, harvesting terms will affect the multiple periodic solution rule.
作者 吕小俊 谢海平 吕鹏辉 LV Xiao-jun;XIE Hai-ping;LV Peng-hui(Department of Information, School of Tourism and Culture, Yunnan University, Lijiang 674199, P. R. C.)
出处 《西南民族大学学报(自然科学版)》 CAS 2019年第4期396-404,共9页 Journal of Southwest Minzu University(Natural Science Edition)
基金 云南省教育厅自然科学基金项目(2017ZDX270) 云南大学旅游文化学院重点项目(2015XYZ03)
关键词 时滞 脉冲 食饵-捕食系统 Crowly-Martin 四个正周期解 delay impulsive predator - prey system Crowly - Martin four positive periodic solutions
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  • 1翁佩萱.GLOBAL ATTRACTIVITY IN A PERIODIC COMPETITION SYSTEM WITH FEEDBACK CONTROLS[J].Acta Mathematicae Applicatae Sinica,1996,12(1):11-20. 被引量:5
  • 2Chua L O,Yang L.Cellular neural networks:theory[J].IEEE Trans.Circuits Syst I,1988,35:1257-1272.
  • 3Chua L O,Yang L.Cellular neural networks:applications[J].IEEE Trans.Circuits Syst I,1988,35:1273-1290.
  • 4Lakshmikantham V,Bainov D D,Simeonov P S.Theory of Impulsive Differential Equations[M].World Scientific Singapore,NJ London,1989.
  • 5Yin Y.Monotone iterative technique and quasilinearization for some anti-periodic problems[J].NonlinearWorld,1996,3:253-266.
  • 6Chen Y Q.Anti-periodic solutions for semilinear evolution equations[J].J Math Anal Appl,2006,315:337-348.
  • 7Chen H L.Anti periodic wavelets[J].J Comput Math,1996,14:32-39.
  • 8Shao J Y.Anti-periodic solutions for shunting inhibitory cellular neural net-works with time-varying delays[J].Phys Lett A,2008,372:5011-5016.
  • 9Hilger S.Analysis on measure chains—a unified approach to continuous and discrete calculus[J].Results Math,1990,18:18-56.
  • 10Bohner M,Peterson A.Dynamic Equations on Time Scales[M].An Introduction with Applications,Birkh(a|¨)user,Boston,2001.

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