Large normally hyperbolic cylinders in a priori stable Hamiltonian systems
Patrick Bernard (CEREMADE)

TL;DR
This paper proves the existence of normally hyperbolic invariant cylinders in nearly integrable Hamiltonian systems, advancing understanding of their stability and structure.
Contribution
It establishes the existence of normally hyperbolic invariant cylinders in a class of Hamiltonian systems, a significant theoretical development.
Findings
Existence of normally hyperbolic invariant cylinders proven
Results applicable to a priori stable Hamiltonian systems
Contributes to stability analysis in Hamiltonian dynamics
Abstract
We prove the existence of normally hyperbolic invariant cylinders in nearly integrable hamiltonian systems.
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