International audienceWe detect and measure diffusion along resonances in a discrete symplectic map for different values of the coupling parameter. Qualitatively and quantitatively the results are very similar to those obtained for a quasi-integrable Hamiltonian system, i.e. in agreement with Nekhoroshev predictions, although the discrete mapping does not fulfill completely, a priori, the conditions of the Nekhoroshev theorem
The chapter contains a short description of chaos and diffusion due to resonances in quasi-integrabl...
The characterization of di\ufb00usion of orbits in Hamiltonian quasi- integrable systems is a releva...
We study a symplectic chain with a non-local form of coupling by means of a standard map lattice whe...
International audienceWe detect and measure diffusion along resonances in a discrete symplectic map ...
We detect and measure diffusion along resonances in a quasi-integrable symplectic map for different ...
International audienceWe detect and measure diffusion along resonances in a discrete symplectic map ...
Celestial Mechanics and Dynamical Astronomy, 92, pp. 243-255, http://dx.doi.org./10.1007/s10569-004-...
Celestial Mechanics and Dynamical Astronomy, 92, pp. 243-255, http://dx.doi.org./10.1007/s10569-004-...
We detect diffusion along resonances in a quasi-integrable system at small values of the perturbing ...
We present theoretical and numerical results pointing towards a strong connection between the estima...
A detailed numerical study is presented of the slow diffusion (Arnold diffusion) taking place around...
The long-term diffusion properties of the action variables in real analytic quasi- integrable Hamil...
The characterization of diffusion of orbits in Hamiltonian quasi- integrable systems is a relevant t...
The Nekhoroshev theorem has become an important tool for explaining the long-term stability of many ...
The Nekhoroshev theorem has become an important tool for explaining the long-term stability of many ...
The chapter contains a short description of chaos and diffusion due to resonances in quasi-integrabl...
The characterization of di\ufb00usion of orbits in Hamiltonian quasi- integrable systems is a releva...
We study a symplectic chain with a non-local form of coupling by means of a standard map lattice whe...
International audienceWe detect and measure diffusion along resonances in a discrete symplectic map ...
We detect and measure diffusion along resonances in a quasi-integrable symplectic map for different ...
International audienceWe detect and measure diffusion along resonances in a discrete symplectic map ...
Celestial Mechanics and Dynamical Astronomy, 92, pp. 243-255, http://dx.doi.org./10.1007/s10569-004-...
Celestial Mechanics and Dynamical Astronomy, 92, pp. 243-255, http://dx.doi.org./10.1007/s10569-004-...
We detect diffusion along resonances in a quasi-integrable system at small values of the perturbing ...
We present theoretical and numerical results pointing towards a strong connection between the estima...
A detailed numerical study is presented of the slow diffusion (Arnold diffusion) taking place around...
The long-term diffusion properties of the action variables in real analytic quasi- integrable Hamil...
The characterization of diffusion of orbits in Hamiltonian quasi- integrable systems is a relevant t...
The Nekhoroshev theorem has become an important tool for explaining the long-term stability of many ...
The Nekhoroshev theorem has become an important tool for explaining the long-term stability of many ...
The chapter contains a short description of chaos and diffusion due to resonances in quasi-integrabl...
The characterization of di\ufb00usion of orbits in Hamiltonian quasi- integrable systems is a releva...
We study a symplectic chain with a non-local form of coupling by means of a standard map lattice whe...