Titlebook: Hamiltonian Mechanics; Integrability and Ch John Seimenis Book 1994 Springer Science+Business Media New York 1994 Hamiltonian.Potential.bif

Delirium

https://doi.org/10.1007/978-1-4419-8618-4ble orbits are spirals, described by a linear theory. In their vicinity there is an infinity of periodic orbits arranged along certain spirals. The asymptotic curves of doubly unstable orbits oscillate in a way different from that of unstable 2-D systems.

dapper

Averaging under Fast Quasiperiodic Forcingde to the splitting of the separatrices of a two-dimensional normally hyperbolic torus, including several aspects: formal approximation of the torus and their invariant manifolds, numerical computations of the splitting, a first order analysis using a Melnikov approach and the bifurcations of the set of homoclinic orbits.

Grievance

TRUST

進(jìn)步

On the Tendency Toward Ergodicity with Increasing Number of Degrees of Freedom in Hamiltonian System decreases strongly. Nevertheless, due to observed very long time correlated behavior, a conclusion of effective gross ergodicity cannot be confirmed, even though extremely long numerical runs were employed.

ATOPY

輪流

https://doi.org/10.1007/978-1-4757-6775-9n high dimension. In this contribution we address this question in the context of Hamiltonian dynamics, choosing a specific coupled rotators model on a 1-D lattice.. We develop simple . calculations of dynamical chaos indicators, which enable us to identify the energy region where the desired fast relaxation takes place.

Obsequious

可卡

SEED

Gibbsian Check of the Validity of Gibbsian Calculation through Dynamical Observablesn high dimension. In this contribution we address this question in the context of Hamiltonian dynamics, choosing a specific coupled rotators model on a 1-D lattice.. We develop simple . calculations of dynamical chaos indicators, which enable us to identify the energy region where the desired fast relaxation takes place.