We give a rigorous proof of the validity of the point vortex description for a class of inviscid generalized surface quasi-geostrophic models on the whole plane
AbstractA nonlinear elliptic partial differential equation (pde) is obtained as a generalization of ...
The surface quasi-geostrophic (SQG) equations are a model for low-Rossby number geophysical flows in...
In this article we study quasi-geostrophic point-vortex systems in a very general setting called alp...
This thesis is in the field of mathematics for fluid mechanics. There is proposed a study of quasi-g...
Point-vortex models are presented for the generalized Euler equations, which are characterized by a ...
Ce mémoire de thèse se situe dans le domaine des mathématiques de la mécanique des fluides. Il y est...
This paper aims to study the existence of asymmetric solutions for the two-dimensional generalized s...
We prove the existence of the V-states for the generalized inviscid SQG equations with $\alpha\in ]0...
We develop a mathematical framework for the dynamics of a set of point vortices on a class of differ...
We develop a nonequilibrium statistical mechanical description of the evolution of point vortex syst...
24 pagesInternational audienceWe provide rigorous evidence of the fact that the modified Constantin-...
We study the existence of different vortex-wave systems for inviscid gSQG flow, where the total circ...
In this article we describe the system of point vortices, derived by Helmholtz from the Euler equati...
Herein we study the general interaction of two vortex patches in a single-layer quasi-geostrophic sh...
Submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy at the M...
AbstractA nonlinear elliptic partial differential equation (pde) is obtained as a generalization of ...
The surface quasi-geostrophic (SQG) equations are a model for low-Rossby number geophysical flows in...
In this article we study quasi-geostrophic point-vortex systems in a very general setting called alp...
This thesis is in the field of mathematics for fluid mechanics. There is proposed a study of quasi-g...
Point-vortex models are presented for the generalized Euler equations, which are characterized by a ...
Ce mémoire de thèse se situe dans le domaine des mathématiques de la mécanique des fluides. Il y est...
This paper aims to study the existence of asymmetric solutions for the two-dimensional generalized s...
We prove the existence of the V-states for the generalized inviscid SQG equations with $\alpha\in ]0...
We develop a mathematical framework for the dynamics of a set of point vortices on a class of differ...
We develop a nonequilibrium statistical mechanical description of the evolution of point vortex syst...
24 pagesInternational audienceWe provide rigorous evidence of the fact that the modified Constantin-...
We study the existence of different vortex-wave systems for inviscid gSQG flow, where the total circ...
In this article we describe the system of point vortices, derived by Helmholtz from the Euler equati...
Herein we study the general interaction of two vortex patches in a single-layer quasi-geostrophic sh...
Submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy at the M...
AbstractA nonlinear elliptic partial differential equation (pde) is obtained as a generalization of ...
The surface quasi-geostrophic (SQG) equations are a model for low-Rossby number geophysical flows in...
In this article we study quasi-geostrophic point-vortex systems in a very general setting called alp...
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