AbstractIn this paper, the existence of positive periodic solutions of a class of periodic Lotka-Volterra type impulsive systems with distributed delays is studied. By using the continuation theorem of coincidence degree theory, a set of easily verifiable sufficient conditions are obtained, which improve and generalize some existing results
AbstractThe periodicity of an impulsive delay Lasota–Wazewska model is discussed. Sufficient and nec...
We will consider the following nonlinear impulsive delay differential equation N (t) = r(t)N(t)((K(t...
AbstractIn this paper we shall consider the following nonlinear impulsive delay differential equatio...
AbstractIn this paper, the existence of positive periodic solutions of a class of periodic Lotka-Vol...
AbstractSufficient conditions are obtained for the existence of periodic positive solutions of a cla...
AbstractBy using the continuation theorem of coincidence degree theory, sufficient and realistic con...
AbstractSufficient conditions are obtained for the existence of periodic positive solutions of a cla...
An impulsive Lotka-Volterra type predator-prey model with prey dispersal in two-patch environments a...
AbstractIn this paper, the general periodic impulsive population systems of functional differential ...
AbstractThis paper deals with the impulsive Lasota–Wazewska model with multiple time-varying delays....
AbstractIn this paper, the general periodic impulsive population systems of functional differential ...
summary:An impulsive differential equation with time varying delay is proposed in this paper. By usi...
summary:An impulsive differential equation with time varying delay is proposed in this paper. By usi...
AbstractBy using the continuation theorem of coincidence degree theory, sufficient and realistic con...
AbstractA two-species nonautonomous predator–prey system with time delay and diffusion is investigat...
AbstractThe periodicity of an impulsive delay Lasota–Wazewska model is discussed. Sufficient and nec...
We will consider the following nonlinear impulsive delay differential equation N (t) = r(t)N(t)((K(t...
AbstractIn this paper we shall consider the following nonlinear impulsive delay differential equatio...
AbstractIn this paper, the existence of positive periodic solutions of a class of periodic Lotka-Vol...
AbstractSufficient conditions are obtained for the existence of periodic positive solutions of a cla...
AbstractBy using the continuation theorem of coincidence degree theory, sufficient and realistic con...
AbstractSufficient conditions are obtained for the existence of periodic positive solutions of a cla...
An impulsive Lotka-Volterra type predator-prey model with prey dispersal in two-patch environments a...
AbstractIn this paper, the general periodic impulsive population systems of functional differential ...
AbstractThis paper deals with the impulsive Lasota–Wazewska model with multiple time-varying delays....
AbstractIn this paper, the general periodic impulsive population systems of functional differential ...
summary:An impulsive differential equation with time varying delay is proposed in this paper. By usi...
summary:An impulsive differential equation with time varying delay is proposed in this paper. By usi...
AbstractBy using the continuation theorem of coincidence degree theory, sufficient and realistic con...
AbstractA two-species nonautonomous predator–prey system with time delay and diffusion is investigat...
AbstractThe periodicity of an impulsive delay Lasota–Wazewska model is discussed. Sufficient and nec...
We will consider the following nonlinear impulsive delay differential equation N (t) = r(t)N(t)((K(t...
AbstractIn this paper we shall consider the following nonlinear impulsive delay differential equatio...