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作 者:DU Yan-ke Wu Xiang-dong Xu Rui
机构地区:[1]Institute of Applied Mathematics, Shijiazhuang Mechanical Engineering College, Shijiazhuang 050003,China [2]Department of Guns Engineering, Shijiazhuang Mechanical Engineering College, Shijiazhuang050003, China
出 处:《Chinese Quarterly Journal of Mathematics》2014年第1期45-54,共10页数学季刊(英文版)
基 金:Foundation item: Supported by the NNSF of China(11071254); Supported by the Science Foundation of Mechanical Engineering College(YJJXMll004)
摘 要:A delayed predator-prey model concerning impulsive spraying pesticides and releasing natural enemies is proposed and investigated,in which both the prey and the predator have a history that takes them through two stages:immature and mature.The global attractiveness of the pest-eradication periodic solution is discussed,and sufficient condition is obtained for the permanence of the system.Further,numerical simulations show that there is a characteristic sequence of bifurcations leading to a chaotic dynamics,which implies that the system with constant periodic impulsive perturbations admits rich and complex dynamics.A delayed predator-prey model concerning impulsive spraying pesticides and releasing natural enemies is proposed and investigated, in which both the prey and the predator have a history that takes them through two stages: immature and mature. The global attractiveness of the pest-eradication periodic solution is discussed, and sufficient condition is obtained for the permanence of the system. Further, numerical simulations show that there is a characteristic sequence of bifurcations leading to a chaotic dynamics, which implies that the system with constant periodic impulsive perturbations admits rich and complex dynamics.
关 键 词:STAGE-STRUCTURE DELAY biological and chemical control impulsive effect global attractiveness PERMANENCE
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