AbstractThe primary objective of this paper is to extend the results obtained by Habetler and Haddad [1] for the global asymptotic stability of a nonnegative equilibrium to a generalized Volterra-type system involving m species in n homogeneous patches and allowing diffusion between patches. The solution of the steady-state problem is shown to be equivalent to finding the solution to the Generalized Linear Complementarity Problem
AbstractWe give a condition which implies that the trivial solution, U ≡ 0, of a class of reaction-d...
In this paper, we investigate local and global asymptotic stability of a positive equilibrium point ...
The aim of this paper is to study the asymptotic behavior of solutions for some reaction–diffusion s...
AbstractThis paper extends the results of Goh [1], and Takeuchi and Adachi [2,3] concerning the gene...
AbstractIn this paper, the global stability of systems of the generalized Volterra type: dxidt=xi∑j=...
AbstractIn this paper, the global stability of systems of the generalized Volterra type: dxidt=xi∑j=...
AbstractIn this paper, a particular type of a system of generalized Volterra equations [1], whose so...
AbstractThis paper extends the results of Goh [1], and Takeuchi and Adachi [2,3] concerning the gene...
We consider homogeneous linear Volterra Discrete Equations and we study the asymptotic behaviour of ...
We consider homogeneous linear Volterra Discrete Equations and we study the asymptotic behaviour of ...
We consider homogeneous linear Volterra Discrete Equations and we study the asymptotic behaviour of ...
We consider homogeneous linear Volterra Discrete Equations and we study the asymptotic behaviour of ...
AbstractIn this paper, a particular type of a system of generalized Volterra equations [1], whose so...
In this paper, the problem of a Lotka–Volterra competition–diffusion–advection system between two co...
Let (M,d) be a finite-dimensional complete metric space, and {Tn} a sequence of uniformly convergent...
AbstractWe give a condition which implies that the trivial solution, U ≡ 0, of a class of reaction-d...
In this paper, we investigate local and global asymptotic stability of a positive equilibrium point ...
The aim of this paper is to study the asymptotic behavior of solutions for some reaction–diffusion s...
AbstractThis paper extends the results of Goh [1], and Takeuchi and Adachi [2,3] concerning the gene...
AbstractIn this paper, the global stability of systems of the generalized Volterra type: dxidt=xi∑j=...
AbstractIn this paper, the global stability of systems of the generalized Volterra type: dxidt=xi∑j=...
AbstractIn this paper, a particular type of a system of generalized Volterra equations [1], whose so...
AbstractThis paper extends the results of Goh [1], and Takeuchi and Adachi [2,3] concerning the gene...
We consider homogeneous linear Volterra Discrete Equations and we study the asymptotic behaviour of ...
We consider homogeneous linear Volterra Discrete Equations and we study the asymptotic behaviour of ...
We consider homogeneous linear Volterra Discrete Equations and we study the asymptotic behaviour of ...
We consider homogeneous linear Volterra Discrete Equations and we study the asymptotic behaviour of ...
AbstractIn this paper, a particular type of a system of generalized Volterra equations [1], whose so...
In this paper, the problem of a Lotka–Volterra competition–diffusion–advection system between two co...
Let (M,d) be a finite-dimensional complete metric space, and {Tn} a sequence of uniformly convergent...
AbstractWe give a condition which implies that the trivial solution, U ≡ 0, of a class of reaction-d...
In this paper, we investigate local and global asymptotic stability of a positive equilibrium point ...
The aim of this paper is to study the asymptotic behavior of solutions for some reaction–diffusion s...