Результаты исследований: Публикации в книгах, отчётах, сборниках, трудах конференций › статья в сборнике
Influence of the dispersion in nonequilibrium models for continuous mechanics. / Prozorova, Evelina V.
Advanced Problems in Mechanics (APM 2011): Proceedings of the XXXIX Summer School – Conference. St. Petersburg, 2011. стр. 385-392.Результаты исследований: Публикации в книгах, отчётах, сборниках, трудах конференций › статья в сборнике
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TY - CHAP
T1 - Influence of the dispersion in nonequilibrium models for continuous mechanics
AU - Prozorova, Evelina V.
PY - 2011
Y1 - 2011
N2 - Present investigation develops theory of continuous mechanics for formulation general laws of equilibrium as laws of equilibrium angular momentum. Besides influence of cross flux on description of continuous mechanics is discussed. Usually the equilibrium conditions for forces are postulated in spite of that it is special case interpretation. The new model for solution the problem of flow rarefied gas near bodies is suggested. Layer closed to surface is order of some radius of interaction molecules. The modified Navie-Stokes for remainder can be used and conjugate conditions at surface can be written without the Knudsen layer. You will be able to count friction and heat flow to the surface by solution the Boltzmann equation without collision integral in thin layer and by solution the Navie-Stokes equations with addition new terms. The Chapman-Enskog distribution function as boundary condition for external boundary of thin layer is used with macroscopic parameters are det
AB - Present investigation develops theory of continuous mechanics for formulation general laws of equilibrium as laws of equilibrium angular momentum. Besides influence of cross flux on description of continuous mechanics is discussed. Usually the equilibrium conditions for forces are postulated in spite of that it is special case interpretation. The new model for solution the problem of flow rarefied gas near bodies is suggested. Layer closed to surface is order of some radius of interaction molecules. The modified Navie-Stokes for remainder can be used and conjugate conditions at surface can be written without the Knudsen layer. You will be able to count friction and heat flow to the surface by solution the Boltzmann equation without collision integral in thin layer and by solution the Navie-Stokes equations with addition new terms. The Chapman-Enskog distribution function as boundary condition for external boundary of thin layer is used with macroscopic parameters are det
KW - angular momentum
KW - conservation laws
KW - nonsymmetrical stress tensor
KW - Boltzmann equations
KW - Chapman-Enskog method
KW - conjugate problem the Navie-Stokes
UR - http://www.spsl.nsc.ru/FullText/konfe/XXXIX-APIM_2011.pdf
M3 - Article in an anthology
SP - 385
EP - 392
BT - Advanced Problems in Mechanics (APM 2011)
CY - St. Petersburg
T2 - Advanced Problems in Mechanics
Y2 - 1 July 2011 through 5 July 2011
ER -
ID: 4454309