Add to ORKGWe prove a conjecture of J. Palis: any diffeomorphism of a compact manifold can be C1-approximated by a Morse-Smale diffeomorphism or by a diffeomorphism having a transverse homoclinic intersection. ----------------------------------- Cr'eation d'intersection homoclines : un mod`ele pour la dynamique centrale des syst`emes partiellement hyperboliques. Nous montrons une conjecture de J. Palis : tout diff'eomorphisme d'une vari'et'e compacte peut ^etre approch'e en topologie C1 par un diff'eomorphisme Morse-Smale ou par un diff'eomorphisme ayant une intersection homocline transverse
An interesting problem in solid state physics is to compute discrete breather solutions in N couple...
We present here the first part of a program for a classification of the generic dynamics that may ap...
We study the dynamics near transverse intersections of stable and unstable manifolds of sheets of sy...
We prove a conjecture of J. Palis: any diffeomorphism of a compact manifold can be C1-approximated b...
AbstractWe prove that any diffeomorphism of a compact manifold can be C1-approximated by a diffeomor...
We show that any diffeomorphism of a compact manifold can be C1 approximated by diffeomorphisms exhi...
Let M be a d-dimensional compact manifold without boundary. Denote by Diffr(M) the set of diffeomorp...
We prove that any diffeomorphism of a compact manifold can be approximated in topology C1 by another...
The C-1 density conjecture of Palis asserts that diffeomorphisms exhibiting either a homoclinic tang...
We show that, for Cl-generic diffeornorphisms, every chain recurrent class C that has a partially hy...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We study the saddle-node bifurcation of a partially hyperbolic fixed point in a Lipschitz family of ...
hyperbolic KAM tori - transverse homoclinic orbits - Melnikov methodWe consider a perturbation of an...
An interesting problem in solid state physics is to compute discrete breather solutions in N couple...
We present here the first part of a program for a classification of the generic dynamics that may ap...
We study the dynamics near transverse intersections of stable and unstable manifolds of sheets of sy...
We prove a conjecture of J. Palis: any diffeomorphism of a compact manifold can be C1-approximated b...
AbstractWe prove that any diffeomorphism of a compact manifold can be C1-approximated by a diffeomor...
We show that any diffeomorphism of a compact manifold can be C1 approximated by diffeomorphisms exhi...
Let M be a d-dimensional compact manifold without boundary. Denote by Diffr(M) the set of diffeomorp...
We prove that any diffeomorphism of a compact manifold can be approximated in topology C1 by another...
The C-1 density conjecture of Palis asserts that diffeomorphisms exhibiting either a homoclinic tang...
We show that, for Cl-generic diffeornorphisms, every chain recurrent class C that has a partially hy...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We study the saddle-node bifurcation of a partially hyperbolic fixed point in a Lipschitz family of ...
hyperbolic KAM tori - transverse homoclinic orbits - Melnikov methodWe consider a perturbation of an...
An interesting problem in solid state physics is to compute discrete breather solutions in N couple...
We present here the first part of a program for a classification of the generic dynamics that may ap...
We study the dynamics near transverse intersections of stable and unstable manifolds of sheets of sy...