In this paper, we study the stability of a fractional order delayed predator-prey model. By using the Laplace transform, we introduce a characteristic equation for the above system. It is shown that if all roots of the characteristic equation have negative parts, then the equilibrium of the above fractional order predator-prey system is Lyapunov globally asymptotical stable. An example is given to show the effectiveness of the approach presented in this paper
In this paper, the dynamical behaviors of a discrete-time fractional-order population model are cons...
In this paper, a delayed n-Species nonautonomous Lokta-Volterra type food-chain system without domin...
A delayed three-species predator–prey food-chain model with Michaelis–Menten type functional respons...
Lyapunov function gives a major contribution in studying the dynamics of biological models. In this ...
In the present investigation, the functional response of Holling type II and the impact of harvestin...
In this paper, we study the stability of n-dimensional linear fractional differential equation with ...
In this paper, we study the stability of n-dimensional linear fractional neutral differential equati...
In the present work, we mainly focus on a new established fractional-order predator-prey system conc...
Stability analysis of fractional-order nonlinear systems with delay is studied. We propose the defin...
This study presents new estimates for fractional derivatives without singular kernels defined by som...
We study a fractional-order delayed predator-prey model with Holling–Tanner-type functional response...
AbstractStability of fractional-order nonlinear dynamic systems is studied using Lyapunov direct met...
In this paper, a fractional order prey-predator model with stage structure incorporating a prey refu...
A fractional-order predator???prey biological economic system with Holling type II functional respon...
AbstractIn this paper we are concerned with the fractional-order predator–prey model and the fractio...
In this paper, the dynamical behaviors of a discrete-time fractional-order population model are cons...
In this paper, a delayed n-Species nonautonomous Lokta-Volterra type food-chain system without domin...
A delayed three-species predator–prey food-chain model with Michaelis–Menten type functional respons...
Lyapunov function gives a major contribution in studying the dynamics of biological models. In this ...
In the present investigation, the functional response of Holling type II and the impact of harvestin...
In this paper, we study the stability of n-dimensional linear fractional differential equation with ...
In this paper, we study the stability of n-dimensional linear fractional neutral differential equati...
In the present work, we mainly focus on a new established fractional-order predator-prey system conc...
Stability analysis of fractional-order nonlinear systems with delay is studied. We propose the defin...
This study presents new estimates for fractional derivatives without singular kernels defined by som...
We study a fractional-order delayed predator-prey model with Holling–Tanner-type functional response...
AbstractStability of fractional-order nonlinear dynamic systems is studied using Lyapunov direct met...
In this paper, a fractional order prey-predator model with stage structure incorporating a prey refu...
A fractional-order predator???prey biological economic system with Holling type II functional respon...
AbstractIn this paper we are concerned with the fractional-order predator–prey model and the fractio...
In this paper, the dynamical behaviors of a discrete-time fractional-order population model are cons...
In this paper, a delayed n-Species nonautonomous Lokta-Volterra type food-chain system without domin...
A delayed three-species predator–prey food-chain model with Michaelis–Menten type functional respons...