We prove a generalization of the fact that periodic functions converge weakly to the mean value as the oscillation increases. Some convergence questions connected to locally periodic nonlinear boandary value problems are also considered.Validerad; 2002; 20070126 (kani
We investigate the convergence towards periodic orbits in discrete dynamical systems. We examine the...
We investigate the convergence towards periodic orbits in discrete dynamical systems. We examine the...
Abstract. We investigate membership in, and the nature of weak limits of, the class of weakly almost...
We prove a generalization of the fact that periodic functions converge weakly to the mean value as t...
We give necessary and sufficient conditions for sequences in the space AP(R) of continuous almost pe...
AbstractBifurcations of periodic solutions are studied for certain types of weakly perturbed partial...
The aim of this paper is to adapt the notion of two-scale convergence in Lp to the case of a measure...
This paper deals with the homogenization of a mixed boundary value problem for the Laplace operator ...
Let $f:\R\to \R$ be a locally integrable function of bounded lower oscillation. The paper contains t...
In this paper, the asymptotic behavior of the solutions of a monotone problem posed in a locally per...
The introduced notion of locally periodic two-scale convergence allows one to average a wider range ...
In the thesis, the Atkinson formula for the periodic zeta-function on the critical line and the crit...
all strictly increasing sequences in A converging to a and the set of all strictly decreasing sequen...
Abstract. We prove that if P is an ergodic Harris operator, then the se-quence of iterates (Pn)n∈N i...
International audienceSeveral theorems, inspired by the Krasovskii-LaSalle invariance principle, to ...
We investigate the convergence towards periodic orbits in discrete dynamical systems. We examine the...
We investigate the convergence towards periodic orbits in discrete dynamical systems. We examine the...
Abstract. We investigate membership in, and the nature of weak limits of, the class of weakly almost...
We prove a generalization of the fact that periodic functions converge weakly to the mean value as t...
We give necessary and sufficient conditions for sequences in the space AP(R) of continuous almost pe...
AbstractBifurcations of periodic solutions are studied for certain types of weakly perturbed partial...
The aim of this paper is to adapt the notion of two-scale convergence in Lp to the case of a measure...
This paper deals with the homogenization of a mixed boundary value problem for the Laplace operator ...
Let $f:\R\to \R$ be a locally integrable function of bounded lower oscillation. The paper contains t...
In this paper, the asymptotic behavior of the solutions of a monotone problem posed in a locally per...
The introduced notion of locally periodic two-scale convergence allows one to average a wider range ...
In the thesis, the Atkinson formula for the periodic zeta-function on the critical line and the crit...
all strictly increasing sequences in A converging to a and the set of all strictly decreasing sequen...
Abstract. We prove that if P is an ergodic Harris operator, then the se-quence of iterates (Pn)n∈N i...
International audienceSeveral theorems, inspired by the Krasovskii-LaSalle invariance principle, to ...
We investigate the convergence towards periodic orbits in discrete dynamical systems. We examine the...
We investigate the convergence towards periodic orbits in discrete dynamical systems. We examine the...
Abstract. We investigate membership in, and the nature of weak limits of, the class of weakly almost...
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