activity
20052023
most citedOn norm continuity, differentiability and compactness of perturbed semigroups

1 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

math.FA2023

Integro-differential equations with delays: A perturbation approach

Hamid Bounit, Abderrahim Driouich, Said Hadd

This paper focuses on the study of integro-differential equations with delays, presenting a novel perturbation approach. The primary objective is to introduce the concepts of class…

math.FA2020

Staffans-Weiss perturbations for Maximal -regularity in Banach spaces

A. Amansag, H. Bounit, A. Driouich +1

In this paper we show that the concept of maximal -regularity is stable under a large class of unbounded perturbations, namely Staffans-Weiss perturbations. To that purpose, w…

math.FA2020★ 1 cited

On the maximal regularity for a class of Volterra integro-differential equations

A. Amansag, H. Bounit, A. Driouich +1

We propose an approach based on perturbation theory to establish maximal -regularity for a class of integro-differential equations. As the left shift semigroup is involved for…

math.FA2018★ 1 cited

On norm continuity, differentiability and compactness of perturbed semigroups

A. Boulouz, H. Bounit, A. Driouich +1

The main purpose of this paper is to treat semigroups properties, like norm continuity, compactness and differentiability for perturbed semigroups in Banach spaces. In particular,…

math.FA2018

Maximal -regularity for perturbed evolution equations in Banach spaces

A. Amansag, H. Bounit, A. Driouich +1

The main purpose of this paper is to investigate the concept of maximal -regularity for perturbed evolution equations in Banach spaces. We mainly consider three classes of per…

math.SP2005

Spectral decomposition and Gelfand's theorem

A. Driouich, O. El-Mennaoui, M. Jazar

In this paper we are interested in spectral decomposition of an unbounded operator with discrete spectrum. We show that if generates a polynomially bounded -times integrated…