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作 者:Senada Kalabusic Esmir Pilav
出 处:《International Journal of Biomathematics》2024年第5期33-78,共46页生物数学学报(英文版)
摘 要:This paper deals with the host-parasitoid model,where the logistic equation governs the host population growth,and a proportion of the host population can find refuge.The equilibrium points'existence,number,and local character are discussed.Taking the parameter regulating the parasitoid's growth as a bifurcation parameter,we prove that Neimark-Sacker and period-doubling bifurcations occur.Despite the complex behavior,it can be proved that the system is permanent,ensuring the long-term survival of both populations.Furthermore,it was observed that the presence of the proportional refuge does not significantly influence the system's behavior compared to the system without aproportional refuge.
关 键 词:Difference equations host-parasitoid Neimark-Sacker bifurcation perioddoubling bifurcation PERMANENCE stability
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