The issue of bifurcation control for a novel fractional-order two-prey and one-predator system with time delay is dealt with in this paper. Firstly, the characteristic equation is investigated by picking time delay as the bifurcation parameter, and some conditions for the appearance of Hopf bifurcation are obtained. It is shown that time delay can give rise to periodic oscillations and each order has an important impact on the occurrence of Hopf bifurcation for the controlled system. Then, it is illustrated that the control result is obviously influenced by the feedback gain. It is also noted that the inception of the bifurcation can be postponed if the feedback gain decreases. Finally, two simulation examples are carried out to verify the ...
Bifurcation and control of fractional-order systems are still an outstanding problem. In this paper,...
A stage-structured predator-prey system with two time delays is considered. By analyzing the corresp...
This article concerns a symmetrical Lotka-Volterra predator-prey system with delays. By analyzing th...
In the present work, we mainly focus on a new established fractional-order predator-prey system conc...
We study a fractional-order delayed predator-prey model with Holling–Tanner-type functional response...
Abstract In this paper, the Hopf bifurcation control for a Lotka-Volterra predator-prey model with t...
In this paper, we address the problem of the bifurcation control of a delayed fractional-order dual ...
In this paper, the bifurcation control of a fractional-order mosaic virus infection model for Jatrop...
We propose a two-dimensional predatory-prey model with discrete and distributed delay. By the use of...
In the present investigation, the functional response of Holling type II and the impact of harvestin...
In this study, we propose a novel fractional-order Jerk system. Experiments show that, under some su...
A class of stage-structured predator-prey model with time delay and delay-dependent parameters is co...
In this paper, we address the problem of bifurcation control for a delayed neuron system. By introdu...
A ratio-dependent predator-prey model with two delays is investigated. The conditions which ensure t...
Hopf bifurcation of a delayed predator-prey system with prey infection and the modified Leslie-Gower...
Bifurcation and control of fractional-order systems are still an outstanding problem. In this paper,...
A stage-structured predator-prey system with two time delays is considered. By analyzing the corresp...
This article concerns a symmetrical Lotka-Volterra predator-prey system with delays. By analyzing th...
In the present work, we mainly focus on a new established fractional-order predator-prey system conc...
We study a fractional-order delayed predator-prey model with Holling–Tanner-type functional response...
Abstract In this paper, the Hopf bifurcation control for a Lotka-Volterra predator-prey model with t...
In this paper, we address the problem of the bifurcation control of a delayed fractional-order dual ...
In this paper, the bifurcation control of a fractional-order mosaic virus infection model for Jatrop...
We propose a two-dimensional predatory-prey model with discrete and distributed delay. By the use of...
In the present investigation, the functional response of Holling type II and the impact of harvestin...
In this study, we propose a novel fractional-order Jerk system. Experiments show that, under some su...
A class of stage-structured predator-prey model with time delay and delay-dependent parameters is co...
In this paper, we address the problem of bifurcation control for a delayed neuron system. By introdu...
A ratio-dependent predator-prey model with two delays is investigated. The conditions which ensure t...
Hopf bifurcation of a delayed predator-prey system with prey infection and the modified Leslie-Gower...
Bifurcation and control of fractional-order systems are still an outstanding problem. In this paper,...
A stage-structured predator-prey system with two time delays is considered. By analyzing the corresp...
This article concerns a symmetrical Lotka-Volterra predator-prey system with delays. By analyzing th...