Almost Periodic Solution of Lotka-Volterra Non-Autonomous Three Species Predator-Prey Chain Model with Delays
In this paper,a class of the Lotka-Volterra non-autonomous three species predator-prey chain model with delays is studied.First,by using the comparison theorem of differential equation,it is proved that the system is permanent.Furthermore,by constructing a suitable Lyapunov functional,the sufficient conditions which guarantee the existence of a unique global attractive positive almost periodic solution of the system are obtained.Finally,the feasibility of theoretical analysis is verified by using the mathematical software of matlab for numerical simulation.