Self-consistent check of the validity of Gibbs calculus using dynamical variables.

DOI10.1007/BF02188677zbMath1080.82501WikidataQ61763215 ScholiaQ61763215MaRDI QIDQ1593156

Roberto Livi, Holger Kantz, Dominique Escande, Stefano Ruffo

Publication date: 16 January 2001

Published in: Journal of Statistical Physics (Search for Journal in Brave)

zbMATH Keywords

relaxation to equilibriumcoupled rotatorsresonance overlapGibbs ensembleslarge-scale chaos

Mathematics Subject Classification ID

Dynamic continuum models (systems of particles, etc.) in time-dependent statistical mechanics (82C21) Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs arising in equilibrium statistical mechanics (82B20) Dynamical systems in other branches of physics (quantum mechanics, general relativity, laser physics) (37N20) Continuum models (systems of particles, etc.) arising in equilibrium statistical mechanics (82B21) Foundations of equilibrium statistical mechanics (82B03) Foundations of time-dependent statistical mechanics (82C03)

Related Items (4)

Dynamics of Oscillator Chains ⋮ Off-equilibrium Langevin dynamics of the discrete nonlinear Schrödinger chain ⋮ PHASE ORDERING DYNAMICS OF ϕ⁴ THEORY WITH HAMILTONIAN EQUATIONS OF MOTION ⋮ On the microcanonical solution of a system of fully coupled particles

Cites Work

• Unnamed Item
• Regular and chaotic dynamics.
• Chaotic behavior in nonlinear Hamiltonian systems and equilibrium statistical mechanics.

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