activity
20132023
most citedControllability for a population equation with interior degeneracy

5 citations · 6 across the 4 of their papers we have counts for

collaborators

6 papers

math.AP2021

Null controllability for a degenerate population equation with memory

B. Allal, G. Fragnelli, J. Salhi

In this paper we consider the null controllability for a population model depending on time, on space and on age. Moreover, the diffusion coefficient degenerate at the boundary of…

math.AP2020

Null controllability for the singular heat equation with a memory term

Brahim Allal, Genni Fragnelli, Jawad Salhi

In this paper we focus on the null controllability problem for the heat equation with the so-called inverse square potential and a memory term. To this aim, we first establish the…

math.AP2019

Controllability for a degenerate cascade system

Idriss Boutaayamou, Genni Fragnelli

In this paper we consider a cascade system in non divergence form which models the interaction between two different species, the first one can be seen as a predator and the other…

math.AP20195 cited

Controllability for a population equation with interior degeneracy

Genni Fragnelli

We deal with a degenerate model in divergence form describing the dynamics of a population depending on time, on age and on space. We assume that the degeneracy occurs in the inter…

math.AP2018

Null controllability for a degenerate population model in divergence form via Carleman estimates

G. Fragnelli

In this paper we consider a degenerate population equation in divergence form depending on time, on age and on space and we prove a related null controllability result via Carleman…

math.AP2013

Asymptotic parabolicity for strongly damped wave equations

Genni Fragnelli, Gisèle Ruiz Goldstein, Jerome A. Goldstein +1

For a positive selfadjoint operator on a Hilbert space, \[ \frac{d^2u}{dt}(t) + 2 F(S)\frac{du}{dt}(t) + S^2u(t)=0 \] describes a class of wave equations with strong friction o…