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The h-theorem and Onsager principle for the stationary Boltzmann's equation

✍ Scribed by A.M. Bishaev; V.A. Rykov

Publisher
Elsevier Science
Year
1983
Weight
629 KB
Volume
23
Category
Article
ISSN
0041-5553

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✦ Synopsis

Let us denote the distance between the surfaces S~and S. by a. As the surface S. tends to infinity, that is, as d-+"", the second integral tends to zero. In fact, for large a, on the surface S. we should have /=/.(l+cp), where cp-+O as d..... "".

For this reason, In (///.) ""cp-cp'/2, lim Hsn/In-LdSda= ,-.

/.

BΓ΅ : ~Hsn/.CPβ€’dSdo+~~Hs.(f-/.)dsdo.

'.

'.

πŸ“œ SIMILAR VOLUMES

On the relationship between Lorentz's th
On the relationship between Lorentz's theorem for viscous flow and Onsager's reciprocal theorem
✍ Osterle, Fletcher πŸ“‚ Article πŸ“… 1992 πŸ› Springer 🌐 English βš– 262 KB

This paper views the Lorentz reciprocal theorem of slow viscous flow as a thermodynamic theorem and shows that it is a special case of the more general (and powerful) reciprocal theorem of nonequilibrium thermodynamics due to Onsager, applied at the global (as opposed to local) level. The point is i