Publication: Nekhoroshev theorem for the periodic Toda lattice
Nekhoroshev theorem for the periodic Toda lattice
Date
Date
Date
Citations
Henrici, A., & Kappeler, T. (2009). Nekhoroshev theorem for the periodic Toda lattice. Chaos (Woodbury, N.Y.), 19(3), 033120. https://doi.org/10.1063/1.3196783
Abstract
Abstract
Abstract
The periodic Toda lattice with N sites is globally symplectomorphic to a two parameter family of N−1 coupled harmonic oscillators. The action variables fill out the whole positive quadrant of mathN−1. We prove that in the interior of the positive quadrant as well as in a neighborhood of the origin, the Toda Hamiltonian is strictly convex and therefore Nekhoroshev’s theorem applies on (almost) all parts of phase space (2000 Mathematics Subject Classification: 37J35, 37J40, 70H06).
Additional indexing
Creators (Authors)
- Henrici, A
- Kappeler, T
Volume
Volume
Volume
Number
Number
Number
Page range/Item number
Page range/Item number
Page range/Item number
Item Type
Item Type
Item Type
In collections
Language
Language
Language
Publication date
Publication date
Publication date
Date available
Date available
Date available
ISSN or e-ISSN
ISSN or e-ISSN
ISSN or e-ISSN
OA Status
OA Status
OA Status
Free Access at
Free Access at
Free Access at
Publisher DOI
Citations
Henrici, A., & Kappeler, T. (2009). Nekhoroshev theorem for the periodic Toda lattice. Chaos (Woodbury, N.Y.), 19(3), 033120. https://doi.org/10.1063/1.3196783
