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Influence of the dispersion on the equations for nonhomogeneous mechanics. / Prozorova, Evelina V.

в: Reviews on Advanced Materials Science, Том 20, № 2, 2009, стр. 152-157.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

Harvard

Prozorova, EV 2009, 'Influence of the dispersion on the equations for nonhomogeneous mechanics', Reviews on Advanced Materials Science, Том. 20, № 2, стр. 152-157.

APA

Prozorova, E. V. (2009). Influence of the dispersion on the equations for nonhomogeneous mechanics. Reviews on Advanced Materials Science, 20(2), 152-157.

Vancouver

Prozorova EV. Influence of the dispersion on the equations for nonhomogeneous mechanics. Reviews on Advanced Materials Science. 2009;20(2):152-157.

Author

Prozorova, Evelina V. / Influence of the dispersion on the equations for nonhomogeneous mechanics. в: Reviews on Advanced Materials Science. 2009 ; Том 20, № 2. стр. 152-157.

BibTeX

@article{b5b9fb4a2666467284089cd30667dbfe,
title = "Influence of the dispersion on the equations for nonhomogeneous mechanics",
abstract = "The consequences from the calculation of an angular momentum in an elementary volume of gases, liquids or solids are discussed. The modified laws of conservation for gases, fluids, and solids were received for the particles without structure. The equations for the gases follow from the modified Boltzmann equation. Usually the law of angular momentum is postulated in the form of the symmetric stress tensor in spite of the fact that in general case the movement of particles is non-inertial. Taking into account the angular moment law, a nonsymmetrical stress tensor is received. The method for calculation of nonsymmetrical part is suggested. Besides, the local equilibrium distribution function f0, as the basis in the solution of the Boltzmann equation by the Chapman-Enskog method, is verified. Steady motion of conducting fluids in pipes under transverse magnetic fields is investigated for the modified equations. Other examples are discussed.",
author = "Prozorova, {Evelina V.}",
year = "2009",
language = "English",
volume = "20",
pages = "152--157",
journal = "Reviews on Advanced Materials Science",
issn = "1606-5131",
publisher = "Институт проблем машиноведения РАН",
number = "2",

}

RIS

TY - JOUR

T1 - Influence of the dispersion on the equations for nonhomogeneous mechanics

AU - Prozorova, Evelina V.

PY - 2009

Y1 - 2009

N2 - The consequences from the calculation of an angular momentum in an elementary volume of gases, liquids or solids are discussed. The modified laws of conservation for gases, fluids, and solids were received for the particles without structure. The equations for the gases follow from the modified Boltzmann equation. Usually the law of angular momentum is postulated in the form of the symmetric stress tensor in spite of the fact that in general case the movement of particles is non-inertial. Taking into account the angular moment law, a nonsymmetrical stress tensor is received. The method for calculation of nonsymmetrical part is suggested. Besides, the local equilibrium distribution function f0, as the basis in the solution of the Boltzmann equation by the Chapman-Enskog method, is verified. Steady motion of conducting fluids in pipes under transverse magnetic fields is investigated for the modified equations. Other examples are discussed.

AB - The consequences from the calculation of an angular momentum in an elementary volume of gases, liquids or solids are discussed. The modified laws of conservation for gases, fluids, and solids were received for the particles without structure. The equations for the gases follow from the modified Boltzmann equation. Usually the law of angular momentum is postulated in the form of the symmetric stress tensor in spite of the fact that in general case the movement of particles is non-inertial. Taking into account the angular moment law, a nonsymmetrical stress tensor is received. The method for calculation of nonsymmetrical part is suggested. Besides, the local equilibrium distribution function f0, as the basis in the solution of the Boltzmann equation by the Chapman-Enskog method, is verified. Steady motion of conducting fluids in pipes under transverse magnetic fields is investigated for the modified equations. Other examples are discussed.

UR - http://www.scopus.com/inward/record.url?scp=72149114362&partnerID=8YFLogxK

M3 - Article

AN - SCOPUS:72149114362

VL - 20

SP - 152

EP - 157

JO - Reviews on Advanced Materials Science

JF - Reviews on Advanced Materials Science

SN - 1606-5131

IS - 2

ER -

ID: 86656686