Abstract In this paper, a May cooperative system with strong and weak cooperative partners is proposed. First, by using differential inequality theory, we obtain the permanence and non-permanence of the system. Second, we discuss the existence of the positive equilibrium point and boundary equilibrium point, after that, by constructing suitable Lyapunov functions, it is shown that the equilibrium points are globally asymptotically stable in the positive octant. Finally, examples together with their numerical simulations show the feasibility of the main results
We provide conditions that guarantee existence, uniqueness and stability of strictly positive equili...
The strict positivity of equilibria is known to be equivalent to asymptotic stability in excitable p...
We consider a class of continuous-time cooperative systems evolving on the positive orthant ℝⁿ₊. We ...
Copyright © 2013 Fengying Wei, Cuiying Li. This is an open access article distributed under the Crea...
for homogeneous cooperative and irreducible systems. These systems serve as models for positive syst...
AbstractIn the first part of this paper it is proved a general principle for reaction-diffusion coop...
Building on recent work on homogeneous cooperative systems, we extend results concerning stability o...
This note deals with the constant control problem for homogeneous cooperative and irreducible system...
In this paper, we consider the cooperative system (Equation Presented), where all parameters a,b,c,d...
A periodic cooperative model with time delays is investigated. By using the continuation theorem of ...
Abstract The permanence for three-species cooperative difference systems of Lotka-Volterra is consid...
AbstractFor three- and four-dimensional cooperative systems, we show that every forward semi-orbit c...
We consider an almost periodic multispecies discrete Lotka-Volterra mutualism system with feedback c...
This paper discusses a discrete multispecies Lotka-Volterra mutualism system. We first obtain the pe...
In this paper, the researcher proposes a simple mathematical model consisting of mutualistic interac...
We provide conditions that guarantee existence, uniqueness and stability of strictly positive equili...
The strict positivity of equilibria is known to be equivalent to asymptotic stability in excitable p...
We consider a class of continuous-time cooperative systems evolving on the positive orthant ℝⁿ₊. We ...
Copyright © 2013 Fengying Wei, Cuiying Li. This is an open access article distributed under the Crea...
for homogeneous cooperative and irreducible systems. These systems serve as models for positive syst...
AbstractIn the first part of this paper it is proved a general principle for reaction-diffusion coop...
Building on recent work on homogeneous cooperative systems, we extend results concerning stability o...
This note deals with the constant control problem for homogeneous cooperative and irreducible system...
In this paper, we consider the cooperative system (Equation Presented), where all parameters a,b,c,d...
A periodic cooperative model with time delays is investigated. By using the continuation theorem of ...
Abstract The permanence for three-species cooperative difference systems of Lotka-Volterra is consid...
AbstractFor three- and four-dimensional cooperative systems, we show that every forward semi-orbit c...
We consider an almost periodic multispecies discrete Lotka-Volterra mutualism system with feedback c...
This paper discusses a discrete multispecies Lotka-Volterra mutualism system. We first obtain the pe...
In this paper, the researcher proposes a simple mathematical model consisting of mutualistic interac...
We provide conditions that guarantee existence, uniqueness and stability of strictly positive equili...
The strict positivity of equilibria is known to be equivalent to asymptotic stability in excitable p...
We consider a class of continuous-time cooperative systems evolving on the positive orthant ℝⁿ₊. We ...