By applying differential inequalities on time scales and the Lyapunov function method, we obtain some sufficient conditions which guarantee the permanence and the existence of an unique uniformly asymptotically stable almost periodic solution of an n-species Lotka–Volterra unidirectional food chain system on time scales.
By applying the theory of inequality on time scales and the Lyapunov function method, we obtain some sufficient conditions which guarantee the permanence and existence of a unique uniformly asymptotically stable almost periodic sequence solution of a Lotka-Volterra system with feedback controls.
By applying the theory of inequality on time scales and the Lyapunov function method, we obtain some sufficient conditions which guarantee the permanence and existence of a unique uniformly asymptotically stable almost periodic sequence solution of a n-species Lotka-Volterra competitive system with infinite delay and feedback control.
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