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V. Maslov (2008)
New distribution formulas for classical gas, clusters, and phase transitionsTheoretical and Mathematical Physics, 157
S. D. Haitun (2005)
The History of the Gibbs Paradox
E.T. Jaynes (1992)
Maximum Entropy and Bayesian Methods
Valery Kozlov (2007)
Statistical properties of billiards in polytopesDoklady Mathematics, 76
E. Jaynes (1992)
The Gibbs Paradox
V. Kozlov (2005)
Kinetics of Collisionless Continuous Medium
V. Kozlov (2005)
Notes on diffusion in collisionless mediumarXiv: Chaotic Dynamics
V.V. Kozlov (2008)
Gibbs Ensembles and Nonequilibrium Statistical Mechanics
Виктор Маслов, V. Maslov (2008)
О новых формулах распределения для классического газа, кластеров и фазовых переходов@@@New distribution formulas for classical gas, clusters, and phase transitions, 157
V.V. Kozlov (2007)
Statistical Properties of Billiards in PolytopesDokl. Akad. Nauk, 416
M. Gelfer, V. L. Luboshitz, M. I. Podgoretskii (1975)
Gibbs Paradox and Identity of Particles in Quantum Mechanics
The Poincaré model for dynamics of a collisionless gas in a rectangular parallelepiped with mirror walls is considered. The question on smoothing of the density and the temperature of this gas and conditions for the monotone growth of the coarse-grained entropy are discussed. All these effects provide a new insight of the classical paradox of mixing of gases.
Regular and Chaotic Dynamics – Springer Journals
Published: Aug 26, 2009
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