activity
20062011
most citedHomogenized models for a short-time filtration and for acoustic waves propagation in a porous media

1 citations · 4 across the 8 of their papers we have counts for

collaborators

8 papers

math.DG2011

The Rayleigh-Taylor instability for the Musket free boundary problem

O. V. Galtsev, A. M. Meirmanov

The present paper is devoted to the joint motion of two immiscible incompressible liquids in porous media. The liquids have different densities and initially separated by a surface…

math.AP2009

Double Porosity Models for Absolutely Rigid Body via Reiterated Homogenization

Anvarbek Meirmanov

Double porosity models for the liquid filtration in an absolutely rigid body is derived from homogenization theory. The governing equations of the fluid dynamics on the microscopic…

math.AP2009

Double Porosity Models for Liquid Filtration in Incompressible Poroelastic Media

Anvarbek Meirmanov

Double porosity models for the liquid filtration in a naturally fractured reservoir is derived from the homogenization theory. The governing equations on the microscopic level cons…

math.AP2007★ 1 cited

Homogenized models for a short-time filtration and for acoustic waves propagation in a porous media

Anvarbek Meirmanov

We consider a linear system of differential equations describing a joint motion of elastic porous body and fluid occupying porous space. The rigorous justification, under various c…

math.AP2006

Darcy's law for a compressible thermofluid

Anvarbek Meirmanov

A linear system of differential equations describing a joint motion of a thermoelastic porous body with a sufficiently large Lame's constants (absolutelty rigid body) and a thermof…

math.AP2006★ 1 cited

Acoustic and Filtration Properties of Thermo-elastic porous medium: Biot's Equations of Thermo- Poroelasticity

Anvarbek M. Meirmanov

A linear system of differential equations describing a joint motion of thermo-elastic porous body and incompressible thermo-fluid occupying porous space is considered. Although the…