Add to ORKGInternational audienceIn this note we explain how the normal form theorem established in [2] for analytic vector fields with a semi-simple linearization enables to prove the existence of homoclinic connections to exponentially small periodic orbits for reversible analytic vector fields admitting a 0 2+ iω resonance where the linearization is precisely not semi simple
International audienceWe consider a smooth reversible vector field in R^4, such that the origin is a...
We consider normal forms of real vector fields near periodic orbits and provide sufficient condition...
International audienceA key tool in the study of the dynamics of vector fields near an equilibrium p...
8 pagesIn this Note we explain how the normal form theorem already established (Iooss and Lombardi, ...
In this thesis we consider two problems dealing with normal forms of vector fields and exponentially...
In this thesis we consider two problems dealing with normal forms of vector fields and exponentially...
In this thesis we consider two problems dealing with normal forms of vector fields and exponentially...
International audienceA key tool in the study of the dynamics of vector fields near an equilibrium p...
60A key tool in the study of the dynamics of vector fields near an equilibrium point is the theory o...
AbstractA key tool in the study of the dynamics of vector fields near an equilibrium point is the th...
In this paper we study the dynamics near the equilibrium point of a family of Hamiltonian systems in...
In this paper we study the dynamics near the equilibrium point of a family of Hamiltonian systems in...
In this paper we study the dynamics near the equilibrium point of a family of Hamiltonian systems in...
In this paper we study the dynamics near the equilibrium point of a family of Hamiltonian systems in...
We give a method to obtain formal normal forms of reversible equivariant vector fields. The procedur...
International audienceWe consider a smooth reversible vector field in R^4, such that the origin is a...
We consider normal forms of real vector fields near periodic orbits and provide sufficient condition...
International audienceA key tool in the study of the dynamics of vector fields near an equilibrium p...
8 pagesIn this Note we explain how the normal form theorem already established (Iooss and Lombardi, ...
In this thesis we consider two problems dealing with normal forms of vector fields and exponentially...
In this thesis we consider two problems dealing with normal forms of vector fields and exponentially...
In this thesis we consider two problems dealing with normal forms of vector fields and exponentially...
International audienceA key tool in the study of the dynamics of vector fields near an equilibrium p...
60A key tool in the study of the dynamics of vector fields near an equilibrium point is the theory o...
AbstractA key tool in the study of the dynamics of vector fields near an equilibrium point is the th...
In this paper we study the dynamics near the equilibrium point of a family of Hamiltonian systems in...
In this paper we study the dynamics near the equilibrium point of a family of Hamiltonian systems in...
In this paper we study the dynamics near the equilibrium point of a family of Hamiltonian systems in...
In this paper we study the dynamics near the equilibrium point of a family of Hamiltonian systems in...
We give a method to obtain formal normal forms of reversible equivariant vector fields. The procedur...
International audienceWe consider a smooth reversible vector field in R^4, such that the origin is a...
We consider normal forms of real vector fields near periodic orbits and provide sufficient condition...
International audienceA key tool in the study of the dynamics of vector fields near an equilibrium p...