A delayed periodic Holling-type predator?prey model without instantaneous negative feedback is investigated. By using the continuation theorem of coincidence degree theory and by constructing suitable Lyapunov functionals, a set of easily verifiable sufficient conditions are derived for the existence, uniqueness and global stability of positive periodic solutions to the model. Numerical simulation is carried out to illustrate the feasibility of our main results
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
A periodic Lotka–Volterra predator–prey model with dispersion and time delays is investigated. By us...
A discrete periodic two-species Lotka-Volterra predator-prey model with time delays is investigated....
A delayed periodic Holling-type predator–prey model without instantaneous negative feedback is inves...
A delayed periodic Holling-type predator–prey model without instantaneous negative feedback is inves...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
This paper is concerned with a discrete predator-prey model with Holling II functional response and ...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
A periodic Lotka?Volterra predator?prey model with dispersion and time delays is investigated. By us...
AbstractIn this paper, by applying the continuation theorem of coincidence degree theory, we establi...
AbstractIn this paper, by applying the continuation theorem of coincidence degree theory, we establi...
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
By using a continuation theorem based on coincidence degree theory, we establish some easily verifia...
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
A periodic Lotka–Volterra predator–prey model with dispersion and time delays is investigated. By us...
A discrete periodic two-species Lotka-Volterra predator-prey model with time delays is investigated....
A delayed periodic Holling-type predator–prey model without instantaneous negative feedback is inves...
A delayed periodic Holling-type predator–prey model without instantaneous negative feedback is inves...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
This paper is concerned with a discrete predator-prey model with Holling II functional response and ...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
A periodic Lotka?Volterra predator?prey model with dispersion and time delays is investigated. By us...
AbstractIn this paper, by applying the continuation theorem of coincidence degree theory, we establi...
AbstractIn this paper, by applying the continuation theorem of coincidence degree theory, we establi...
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
By using a continuation theorem based on coincidence degree theory, we establish some easily verifia...
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
A periodic Lotka–Volterra predator–prey model with dispersion and time delays is investigated. By us...
A discrete periodic two-species Lotka-Volterra predator-prey model with time delays is investigated....