Generic Hamiltonian dynamical systems are neither integrable nor ergodic [electronic resource] [by] L. Markus and K. R. Meyer.

By: Markus, L. (Lawrence), 1922-Contributor(s): Meyer, Kenneth R. (Kenneth Ray), 1937- [joint author.]Material type: TextTextSeries: Memoirs of the American Mathematical Society ; no. 144.Publication details: Providence, American Mathematical Society, 1974Description: 1 online resource (iv, 52 p.)ISBN: 9780821899441 (online)Subject(s): Hamiltonian systems | Differential equationsAdditional physical formats: Generic Hamiltonian dynamical systems are neither integrable nor ergodicDDC classification: 510/.8 s | 515/.35 LOC classification: QA3 | .A57 no. 144 | QA614.83Online resources: Contents | Contents
Contents:
1. The problem of transitivity in classical mechanics 2. Global Hamiltonian dynamics on symplectic manifolds 3. Action-angle coordinates and integrability 4. Elliptic equilibria and ergodicity 5. Superintegrability and some remarks on noncompact manifolds
Item type: E-BOOKS
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Bibliography: p. 51-52.

1. The problem of transitivity in classical mechanics 2. Global Hamiltonian dynamics on symplectic manifolds 3. Action-angle coordinates and integrability 4. Elliptic equilibria and ergodicity 5. Superintegrability and some remarks on noncompact manifolds

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Mode of access : World Wide Web

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