AbstractIn this paper, by employing comparison technique and invariance properties of a positively limited set, we investigate the convergence of precompact orbits of a class of discrete-time semiflows. In particular, we consider the convergence of precompact orbits of discrete-time semiflows generated by some monotone mapping. We then apply these abstract results to a class of difference systems to obtain the large-time behavior of solutions. Our results improve and extend some existing ones
AbstractThis paper is concerned with a class of essentially strongly order-preserving semiflows, whi...
We rigorously prove that the semidiscrete schemes of a Perona-Malik type equation con-verge, in a lo...
AbstractWe study a class of quadratic, infinite-dimensional dynamical systems, inspired by models fo...
AbstractIn this paper, by employing comparison technique and invariance properties of a positively l...
AbstractIn this paper, we consider a class of pseudo monotone semiflows, which only enjoy some weak ...
AbstractIn this paper, we consider a class of pseudo monotone semiflows, which only enjoy some weak ...
summary:In the paper, a possible characterization of a chaotic behavior for the generalized semiflow...
The paper emphasizes asymptotic behaviors, as stability, instability, dichotomy and trichotomy for s...
International audienceIn a Hilbert framework, we introduce continuous and discrete dynamical systems...
AbstractThe asymptotic behavior of discrete type-K monotone dynamical systems and reaction–diffusion...
(Communicated by Aim Sciences) Abstract. Conditions for the existence of a stable equilibrium and fo...
AbstractThe dynamics of a general monotone and sublinear skew-product semiflow is analyzed, paying s...
AbstractBy introducing a stronger than pointwise ordering, conditions are found under which scalar f...
AbstractWe introduce a new concept of time convergence that measures the nonisolated slowness of con...
In this paper we extend the notion of convergence, as defined for continuous-time dynamical systems,...
AbstractThis paper is concerned with a class of essentially strongly order-preserving semiflows, whi...
We rigorously prove that the semidiscrete schemes of a Perona-Malik type equation con-verge, in a lo...
AbstractWe study a class of quadratic, infinite-dimensional dynamical systems, inspired by models fo...
AbstractIn this paper, by employing comparison technique and invariance properties of a positively l...
AbstractIn this paper, we consider a class of pseudo monotone semiflows, which only enjoy some weak ...
AbstractIn this paper, we consider a class of pseudo monotone semiflows, which only enjoy some weak ...
summary:In the paper, a possible characterization of a chaotic behavior for the generalized semiflow...
The paper emphasizes asymptotic behaviors, as stability, instability, dichotomy and trichotomy for s...
International audienceIn a Hilbert framework, we introduce continuous and discrete dynamical systems...
AbstractThe asymptotic behavior of discrete type-K monotone dynamical systems and reaction–diffusion...
(Communicated by Aim Sciences) Abstract. Conditions for the existence of a stable equilibrium and fo...
AbstractThe dynamics of a general monotone and sublinear skew-product semiflow is analyzed, paying s...
AbstractBy introducing a stronger than pointwise ordering, conditions are found under which scalar f...
AbstractWe introduce a new concept of time convergence that measures the nonisolated slowness of con...
In this paper we extend the notion of convergence, as defined for continuous-time dynamical systems,...
AbstractThis paper is concerned with a class of essentially strongly order-preserving semiflows, whi...
We rigorously prove that the semidiscrete schemes of a Perona-Malik type equation con-verge, in a lo...
AbstractWe study a class of quadratic, infinite-dimensional dynamical systems, inspired by models fo...