作者: Min Xiao , Guoping Jiang , Lindu Zhao , Wenying Xu , Youhong Wan
DOI: 10.1016/J.AMC.2015.04.071
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摘要: The dynamical behaviors of an isolated population model involving delay-dependent parameters are investigated. It is shown that the positive equilibrium switches from being stable to unstable and then back as delay increases, Hopf bifurcation occurs finite times between two critical values stability changes which can be analytically determined. Moreover, bifurcating periodic solutions expressed in approximate form by perturbation approach Floquet technique. direction also Finally, validity results consistency with numerical simulations.