GENERALIZED BOLTZMANN EQUATION AND SOME OF ITS APPLICATIONS.
Autor(en): | Barwinkel, K. | Herausgeber: | Oguchi Hakuro | Stichwörter: | MATHEMATICAL TECHNIQUES - Approximation Theory; THERMODYNAMIC PROPERTIES, BOLTZMANN EQUATION; MONATOMIC GASES, GASES | Erscheinungsdatum: | 1984 | Herausgeber: | Univ of Tokyo Press, Tokyo, Jpn | Volumen: | 1 | Startseite: | 3 | Seitenende: | 10 | Zusammenfassung: | A review is given of some of the main implications of the kinetic equation which has been derived for moderately dense monatomic gases via evaluation of Kadanoff's and Baym's theory in T-matrix approximation and under the assumption of long-wavelength behaviour. The equation is used to identify the hydro-thermodynamical quantities (i. e. the densities of particle number, momentum and energy) together with the corresponding flux vectors as functionals of the one-particle distribution function f. A generalization of Boltzmann's H-theorem appropriate for the improved kinetic equation is discussed. |
Beschreibung: | Conference of Proceedings of the 14th International Symposium on Rarefied Gas Dynamics. ; Conference Code:7528 |
ISBN: | 9780860083832 | Externe URL: | https://www.scopus.com/inward/record.uri?eid=2-s2.0-0021555439&partnerID=40&md5=8c3b620d1c583176d744b9343e83284e |
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geprüft am 18.05.2024