International audienceIn this paper we study for the incompressible Euler equations the global structure of the bifurcation diagram for the rotating doubly connected patches near the degenerate case. We show that the branches with the same symmetry merge forming a small loop provided that they are close enough. This confirms the numerical observations done in the recent work [10]
Streamline patterns and their bifurcations in two-dimensional incompressible fluid near simple degen...
We have studied the stationary solutions to the two-dimensional Euler's equation. A highly accurate ...
AbstractThis paper presents a geometric analysis of bifurcations leading to chaos for Hamiltonian sy...
21 pagesInternational audienceIn this paper we prove the existence of countable branches of rotating...
In this paper we consider the existence of uniformly rotating doubly-connected vortex patch near som...
International audienceIn this paper, we prove the existence of m-fold rotating patches for the Euler...
Funding for open access publishing: Universidad de Granada/CBUA.The existence of a local curve of co...
In this dissertation, we are concerned with the vortex dynamics for some equations arising in fluid ...
AbstractWe consider the problem of finding steady states of the two-dimensional Euler equation from ...
Funding: DGD received support for this research from the UK Engineering and Physical Sciences Resear...
Local bifurcation theory typically deals with the response of a degenerate but isolated equilibrium ...
We construct a class of global, dynamical solutions to the 3d Euler equations near the stationary st...
We construct a class of global, dynamical solutions to the 3d Euler equations near the stationary st...
Orientadores: Helena Judith Nussenzveig Lopes, Milton da Costa Lopes FilhoTese (doutorado) - Univers...
AbstractThis paper gives an analysis of the movement of n+1 almost parallel filaments or vortices. S...
Streamline patterns and their bifurcations in two-dimensional incompressible fluid near simple degen...
We have studied the stationary solutions to the two-dimensional Euler's equation. A highly accurate ...
AbstractThis paper presents a geometric analysis of bifurcations leading to chaos for Hamiltonian sy...
21 pagesInternational audienceIn this paper we prove the existence of countable branches of rotating...
In this paper we consider the existence of uniformly rotating doubly-connected vortex patch near som...
International audienceIn this paper, we prove the existence of m-fold rotating patches for the Euler...
Funding for open access publishing: Universidad de Granada/CBUA.The existence of a local curve of co...
In this dissertation, we are concerned with the vortex dynamics for some equations arising in fluid ...
AbstractWe consider the problem of finding steady states of the two-dimensional Euler equation from ...
Funding: DGD received support for this research from the UK Engineering and Physical Sciences Resear...
Local bifurcation theory typically deals with the response of a degenerate but isolated equilibrium ...
We construct a class of global, dynamical solutions to the 3d Euler equations near the stationary st...
We construct a class of global, dynamical solutions to the 3d Euler equations near the stationary st...
Orientadores: Helena Judith Nussenzveig Lopes, Milton da Costa Lopes FilhoTese (doutorado) - Univers...
AbstractThis paper gives an analysis of the movement of n+1 almost parallel filaments or vortices. S...
Streamline patterns and their bifurcations in two-dimensional incompressible fluid near simple degen...
We have studied the stationary solutions to the two-dimensional Euler's equation. A highly accurate ...
AbstractThis paper presents a geometric analysis of bifurcations leading to chaos for Hamiltonian sy...