In this article, we consider a predator-prey system with mutual interference and Crowley-Martin functional response. We obtain positive solutions for the system by using the comparison principle. The existence of periodic solutions is established by applying coincidence degree theory. In addition, we obtain that the system has only one positive periodic solution which is a global attractor by constructing a proper Lyapunov function
AbstractBy using a continuation theorem based on coincidence degree theory, some new sufficient cond...
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
A delayed periodic Holling-type predator?prey model without instantaneous negative feedback is inves...
We investigate the existence of periodic solutions for a predator-prey system with Holling function ...
AbstractIn this paper, by utilizing the coincidence degree theorem and constructing a suitable Lyapu...
We consider a Leslie predator-prey system with mutual interference and feedback controls. For genera...
We study a periodic Kolmogorov model with m predators and n prey. By means of the comparison theorem...
In the present paper, we investigate the existence and the global attractivity of positive periodic ...
which permits unrestricted use, distribution, and reproduction in any medium, provided the original ...
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...
By applying Mawhin’s continuation theorem of coincidence degree theory, we study the existence of mu...
AbstractA Lotka–Volterra periodic model withm-predators andn-preys is studied in this paper. A set o...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
AbstractBy using a continuation theorem based on coincidence degree theory, some new sufficient cond...
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
A delayed periodic Holling-type predator?prey model without instantaneous negative feedback is inves...
We investigate the existence of periodic solutions for a predator-prey system with Holling function ...
AbstractIn this paper, by utilizing the coincidence degree theorem and constructing a suitable Lyapu...
We consider a Leslie predator-prey system with mutual interference and feedback controls. For genera...
We study a periodic Kolmogorov model with m predators and n prey. By means of the comparison theorem...
In the present paper, we investigate the existence and the global attractivity of positive periodic ...
which permits unrestricted use, distribution, and reproduction in any medium, provided the original ...
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...
By applying Mawhin’s continuation theorem of coincidence degree theory, we study the existence of mu...
AbstractA Lotka–Volterra periodic model withm-predators andn-preys is studied in this paper. A set o...
We study the existence and global stability of positive periodic solutions of a periodic discrete pr...
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
AbstractBy using a continuation theorem based on coincidence degree theory, some new sufficient cond...
In this letter, we considers a delayed predatory-prey system with Holling type II functional respons...
A delayed periodic Holling-type predator?prey model without instantaneous negative feedback is inves...