Zobrazeno 1 - 6
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pro vyhledávání: '"I. N. Shchelchkova"'
Autor:
B. S. Endler, I. N. Shchelchkova
Publikováno v:
Mechanics of Composite Materials. 19:787-793
In the present paper bothproblems are solved as applied to the flow of an emulsion under the following assumptions: the materials of the continuous and dispersed phases of the emulsion represent incompressible, Newtonian, and immiscible-with-each-oth
Autor:
V. V. Gogosov, I. N. Shchelchkova
Publikováno v:
Fluid Dynamics. 9:741-753
Boundary conditions are calculated for the concentrations, velocities, and temperatures of the components of a partially ionized plasma at the electrodes and at the nonconducting walls bounding the plasma. Account is taken of the preelectrode drop in
Autor:
Yu. A. Buevich, I. N. Shchelchkova
Publikováno v:
Journal of Engineering Physics. 33:1334-1339
Expressions are obtained for the rheological parameters (effective viscosity, force of interphase interaction, etc.) of a moderately concentrated suspension of spherical particles. The equations of motion of the suspension and of its phases are writt
Autor:
I. N. Shchelchkova, V. V. Gogosov
Publikováno v:
Fluid Dynamics. 11:972-975
Examples of boundary conditions in certain particular cases are considered. The conditions proposed in [1, 2] can be used for any plasma component The boundary conditions for the same wall will generally be distinct for each of the components.
Publikováno v:
Journal of Engineering Physics. 30:635-640
A rigorous derivation of the equations of heat transport is carried out by averaging over an ensemble for a system consisting of a continuous medium with particles imbedded in it, and the closure problem for these equations is discussed.
Autor:
I. N. Shchelchkova
Publikováno v:
Journal of Applied Mechanics and Technical Physics. 15:88-91
The principal components of the effective thermal conductivity tensor, characterizing stationary heat macrotransfer in a dense medium with dispersed ellipsoidal particles of a different material are calculated by a method suggested in [1]. The case o