Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; A method for computing all of them. Part 2: Numerical application

Meccanica

Volumn 15, Issue 1, 1980, Pages 21-30

  Benettin, Giancarlo ^a   Galgani, Luigi ^b   Giorgilli, Antonio ^b   Strelcyn, Jean Marie ^c  

^a SEZIONE DI PADOVA   (Italy)

^b Istituto di Fisica e Istituto di Matematica dell'Università ^*  (Italy)

^c UNIVERSITÉ PARIS 13   (France)

Author keywords

[No Author keywords available]

Indexed keywords

MATHEMATICAL TECHNIQUES;

DYNAMICS;

EID: 0018992908     PISSN: 00256455     EISSN: 15729648     Source Type: Journal    
DOI: 10.1007/BF02128237     Document Type: Article

References (23)

1. Kolmogorov Entropy and Numerical Experiments
2. Numerical Experiments on the Free Motion of a Point Mass Moving in a Plane Convex Region: Stochastic Transition and Entropy
3. On the Number of Isolating Integrals for Hamiltonian Systems
4. Tous les Nombres Caractéristiques de Lyaponov sont effectivement calculables
5. On the Reliability of Numerical Studies of Stochasticity. Part I: Existence of Time Averages
6. On the Reliability of Numerical Studies of Stochasticity, Part II: Identification of Time Averages
7. Deterministic Nonperiodic Flow
8. Qualitative and Statistical Theory of Dissipative Systems
9. A Two-dimensional Mapping with a Strange Attractor
10. On the C-System-Like Property of the Lorenz System
11. Characteristic Exponents and Strange Attractors
12. A Numerical Study of the Stochasticity of Dynamical Systems with two Degrees of Freedom
13. Numerical Study of the Stochasticity of Dynamical Systems with more than two Degrees of Freedom
14. Numerical Study of a four Dimensional Mapping II
15. Numerical Study of a Random Dynamical System with two Degrees of Freedom
16. Connectance of Dynamical Systems with Increasing Number of Degrees of Freedom
17. The Applicability of the Third Integral of Motion: Some Numerical Experiments
18. New Phenomenon in the Stochastic Transition of Coupled Oscillators