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Viscous flow through a porous medium filled by liquid with varying viscosity
Authors: Anatoly Filippov, Yulia Koroleva
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Abstract
The paper deals with study of a Stokes-Brinkman system with varying viscosity that describes the fluid flow along an ensemble of partially porous cylindrical particles using the cell approach. We have proved the existence and uniqueness of the solutions as well as derived some uniform estimates.Department of Higher Mathematics
Gubkin State University of Oil and Gas
(National Research University)
Leninskij prospect 65-1
Moscow, 119991, Russia
E-mail: ,
Gubkin State University of Oil and Gas
(National Research University)
Leninskij prospect 65-1
Moscow, 119991, Russia
E-mail: ,
Fulltext
– 0.19 Mb
Contents
- Semi-symmetric isotopic closure of some group varieties and the corresponding identities
- Factorizations in the rings of the block matrices
- Inclusion Properties of Certain Subclass of Univalent Meromorphic Functions Defined by a Linear Operator Associated with the $\lambda$-Generalized Hurwitz-Lerch Zeta Function
- Interpolating Bézier spline surfaces with local control
- A Note on the Equivalence of Control Systems on Lie Groups
- Viscous flow through a porous medium filled by liquid with varying viscosity
- Invariant conditions of stability of unperturbed motion governed by some differential systems in the plane
- A Note on 2-Hypersurfaces of the Nearly Kählerian Six-Sphere
- Post-quantum No-key Protocol
- Some estimates for angular derivative at the boundary
