NDLI: On Boltzmann's equation in the kinetic theory of gases

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On Boltzmann's equation in the kinetic theory of gases

Content Provider	Scilit
Author	Wild, E.
Copyright Year	1951
Description	1. Boltzmann's differentio-integral equation for the molecular velocity distribution function in a perfect gas forms the natural starting-point for a mathematical treatment of the kinetic theory of gases. The classical results of Maxwell and Boltzmann in this theory are well known. They include the proof that, for simple gases, i.e. those in which the molecules have only the three translational degrees of freedom, the only stationary and spatially homogeneous solution is the one which corresponds to the Maxwellian distribution.
Related Links	https://www.cambridge.org/core/services/aop-cambridge-core/content/view/4A4EDCE29962B548F5B808103F598320/S0305004100026992a.pdf/div-class-title-on-boltzmann-s-equation-in-the-kinetic-theory-of-gases-div.pdf
Ending Page	609
Page Count	8
Starting Page	602
ISSN	03050041
e-ISSN	14698064
DOI	10.1017/s0305004100026992
Journal	Mathematical Proceedings of the Cambridge Philosophical Society
Issue Number	3
Volume Number	47
Language	English
Publisher	Cambridge University Press (CUP)
Publisher Date	1951-07-01
Access Restriction	Open
Subject Keyword	Mathematical Proceedings of the Cambridge Philosophical Society Condensed Matter Physics
Content Type	Text
Resource Type	Article
Subject	Mathematics

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