From Random Motion of Hamiltonian Systems to Boltzmann’s H Theorem and Second Law of Thermodynamics: a Pathway by Path Probability-Reference-Cited by-同舟云学术

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From Random Motion of Hamiltonian Systems to Boltzmann’s H Theorem and Second Law of Thermodynamics: a Pathway by Path Probability

Published:2014-02-13 Issue:2 Volume:16 Page:885-894
ISSN:1099-4300
Container-title:Entropy
language:en
Short-container-title:Entropy

Author:

Wang Qiuping,El Kaabouchiu Aziz

Publisher

MDPI AG

Subject

General Physics and Astronomy

Link

http://www.mdpi.com/1099-4300/16/2/885/pdf

Reference19 articles.

1. Mathematical Methods of Classical Mechanics;Arnold,1989

2. Fluctuations and irreversible processes;Onsager;Phys. Rev,1953

3. Random Perturbation of Dynamical Systems;Freidlin,1984

4. Detailed balance has a counterpart in non-equilibrium steady states;Evans;J. Phys. Math. Gen,2005

5. General formalism of non-equilibrium statistical mechanics a path approach;Abaimov,2009

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1. Assessing black swan events with the stochastic least action principle, Tsallis entropy and heavy-tailed distribution;The European Physical Journal Plus;2023-03-27

2. You certainly know the second law of thermodynamics, Do you know its connection to other laws of physics and chemistry?;The European Physical Journal Plus;2022-11-09

3. Classical and Quantum H-Theorem Revisited: Variational Entropy and Relaxation Processes;Entropy;2021-03-19

4. Non-equilibrium Annealed Damage Phenomena: A Path Integral Approach;Frontiers in Physics;2017-02-28

5. The Principle of Minimal Resistance in Non-equilibrium Thermodynamics;Foundations of Physics;2015-11-06

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