activity
20192021
most citedOn the global solvability of the axisymmetric Boussinesq system with critical regularity

5 citations · 5 across the 2 of their papers we have counts for

collaborators

6 papers

math.AP2021

Remarks on the global well-posedness of the axisymmetric Boussinesq system with rough initial data

Adalet Hanachi, Haroune Houamed, Mohamed Zerguine

This work concerns the global well-posedness problem for the 3D axisymmetric viscous Boussinesq system with critical rough initial data. More precisely, we aim to extending our rec…

math.AP2020

On the global well-posedness of axisymmetric viscous Boussinesq system in critical Lebesgue spaces

Adalet Hanachi, Haroune Houamed, Mohamed Zerguine

The contribution of this paper will be focused on the global existence and uniqueness topic in three-dimensional case of the axisymmetric viscous Boussinesq system in critical Lebe…

math.AP20205 cited

On the global solvability of the axisymmetric Boussinesq system with critical regularity

Haroune Houamed, Mohamed Zerguine

The current paper is principally motivated by establishing the global well-posedness to the three-dimensional Boussinesq system with zero diffusivity in the setting of axisymmetric…

math.AP2019

Well-posedness and long time behavior for the Electron Inertial Hall-MHD system in Besov and Kato-Herz spaces

Haroune Houamed

In this paper, we study the wellposedeness of the Hall-magnetohydrodynamic system augmented by the effect of electron inertia. Our main result consists of generalising the wellpose…

math.AP2019

About some possible blow-up conditions for the 3-D Navier-Stokes equations

Haroune Houamed

In this paper, we study some conditions related to the question of the possible blow-up of regular solutions to the 3D Navier-Stokes equations. In particular, up to a modification…

math.AP2019

Uniqueness result for the 3-D Navier-Stokes-Boussinesq Equations with Horizontal Dissipation

Pierre Dreyfuss, Haroune Houamed

In this paper, for the 3-D Navier-Stokes-Boussinesq system with horizontal dissipation, where there is no smoothing effect on the vertical derivatives, we prove a uniqueness result…