Global action-angle coordinates for completely integrable systems with noncompact invariant submanifolds
DOI10.1063/1.2713079zbMath1137.37324arXivmath/0610790OpenAlexW2065925767MaRDI QIDQ3442242
Emanuele Fiorani, Gennadi A. Sardanashvily
Publication date: 16 May 2007
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0610790
Completely integrable finite-dimensional Hamiltonian systems, integration methods, integrability tests (37J35) Noncommutative geometry in quantum theory (81R60) Global Riemannian geometry, including pinching (53C20) Completely integrable systems and methods of integration for problems in Hamiltonian and Lagrangian mechanics (70H06)
Related Items (4)
Cites Work
- Quantization of noncommutative completely integrable Hamiltonian systems
- The Poincaré-Lyapounov-Nekhoroshev theorem
- Generalized Liouville method of integration of Hamiltonian systems
- Geometric quantization of completely integrable Hamiltonian systems in the action-angle variables
- Noncommutative integrability, moment map and geodesic flows
- The Poincaré-Lyapunov-Liouville-Arnol'd theorem
- Superintegrable Hamiltonian systems: Geometry and perturbations
- Noncommutative integrability on noncompact invariant manifolds
- On global action-angle coordinates
- THE STRUCTURES OF HAMILTONIAN MECHANICS
- The Liouville Arnold Nekhoroshev theorem for non-compact invariant manifolds
- Action angle coordinates for time-dependent completely integrable Hamiltonian systems
- Submersions, fibrations and bundles
- COMPLETELY AND PARTIALLY INTEGRABLE HAMILTONIAN SYSTEMS IN THE NONCOMPACT CASE
- The Poincaré–Nekhoroshev Map
- Bi-Hamiltonian partially integrable systems
- Orbits of Families of Vector Fields and Integrability of Distributions
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