Duality in nonextensive statistical mechanics
Duality in nonextensive statistical mechanics
We revisit recent derivations of kinetic equations based on Tsallis' entropy concept. The method of kinetic functions is introduced as a standard tool for extensions of classical kinetic equations in the framework of Tsallis' statistical mechanics. Our analysis of the Boltzmann equation demonstrates a remarkable relation between thermodynamics and kinetics caused by the deformation of macroscopic observables
36128
Karlin, I.V
c1a8b79d-9a0f-4be4-9582-509083fa4ca7
Grmela, M.
0ed0aa45-b7a7-4c27-a722-50697c5aeddd
Gorban, A.N.
3b4ae629-6486-47c8-9d6c-6d89a9985dd5
March 2002
Karlin, I.V
c1a8b79d-9a0f-4be4-9582-509083fa4ca7
Grmela, M.
0ed0aa45-b7a7-4c27-a722-50697c5aeddd
Gorban, A.N.
3b4ae629-6486-47c8-9d6c-6d89a9985dd5
Karlin, I.V, Grmela, M. and Gorban, A.N.
(2002)
Duality in nonextensive statistical mechanics.
Physical Review E, 65 (3), .
(doi:10.1103/PhysRevE.65.036128).
Abstract
We revisit recent derivations of kinetic equations based on Tsallis' entropy concept. The method of kinetic functions is introduced as a standard tool for extensions of classical kinetic equations in the framework of Tsallis' statistical mechanics. Our analysis of the Boltzmann equation demonstrates a remarkable relation between thermodynamics and kinetics caused by the deformation of macroscopic observables
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Published date: March 2002
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Local EPrints ID: 49182
URI: http://eprints.soton.ac.uk/id/eprint/49182
ISSN: 1063-651X
PURE UUID: 435ee97e-27cb-47a1-96e2-9300083b1b87
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Date deposited: 26 Oct 2007
Last modified: 15 Mar 2024 09:53
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Author:
I.V Karlin
Author:
M. Grmela
Author:
A.N. Gorban
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