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NON-EQUILIBRIUM TRANSPORT OF A GAS-CONDENSATE MIXTURE IN A POROUS MEDIUM

Journal of applied mechanics and technical physics, 2023-08, Vol.64 (4), p.667-674

2023

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Modeling of Pore-Scale Two-Phase Phenomena Using Density Functional Hydrodynamics

Transport in porous media, 2016-04, Vol.112 (3), p.577-607

2016

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Modification of Quasi-Newton Successive Substitution Method for Calculating Phase Equilibria of Hydrocarbon Mixtures Taking into Account the Capillary Pressure Jump

Lobachevskii journal of mathematics, 2024-02, Vol.45 (2), p.794-799

2024

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Calculation of the Transport Properties of an Aqueous Solution at the Pore Level

Mathematical models and computer simulations, 2022, Vol.14 (6), p.918-925

2022

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Calculation of the Phase Equilibrium of a Hydrocarbon Mixture with Regard for the Capillary Pressure Jump in It by the Example of the Astrakhan Field

Journal of engineering physics and thermophysics, 2023-11, Vol.96 (6), p.1516-1526

2023

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Averaged Boltzmann’s Kinetics for Colloidal Transport in Porous Media

Water resources research, 2021-03, Vol.57 (3), p.n/a

2021

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Electroosmotic Flow in Capillary Tubes

Russian physics journal, 2020-05, Vol.63 (1), p.113-118

2020

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On the Stability of a Binary Mixture in Nanostructures

Russian physics journal, 2017-10, Vol.60 (6), p.1027-1032

2017

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Probabilistic averaging in kinetic theory for colloidal transport in porous media

Journal of computational and applied mathematics, 2022-03, Vol.403, p.113840, Article 113840

2022

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Complex pole method for interpreting results of nonstationary hydrodynamic tests of wells

Journal of engineering physics and thermophysics, 2013-05, Vol.86 (3), p.559-566

2013

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Accounting for a capillary pressure jump in a saturated porous medium for a more correct calculation of hydrocarbon reserves

Izvestiâ Tomskogo politehničeskogo universiteta. Inžiniring georesursov, 2024-07, Vol.335 (7), p.96-104

2024

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Simulation of the dynamic (frequency-dependent) permeability and electrical conductivity in porous materials based on the concept of an ensemble of pores

Journal of applied mechanics and technical physics, 2011, Vol.52 (1), p.82-95

2011

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Modeling of surface phenomena in the presence of surface-active agents on the basis of the density-functional theory

Fluid dynamics, 2010-02, Vol.45 (1), p.85-95

2010

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On some thermodynamic effects in small molecular systems

JETP letters, 2014-06, Vol.99 (8), p.452-455

2014

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Application of density functional theory to relativistic hydrodynamics

Russian physics journal, 2007-03, Vol.50 (3), p.275-282

Dinariev, O. Yu

2007

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Pressure-restoration curve for a fractal cracked medium

Journal of engineering physics and thermophysics, 2006-03, Vol.79 (2), p.283-288

Dinariev, O Yu

2006

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Modeling of capillary pressure hysteresis and of hysteresis of relative phase permeabilities in porous materials on the basis of the pore ensemble concept

Journal of engineering physics and thermophysics, 2008-11, Vol.81 (6), p.1128-1135

2008

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Fractal analysis of the 3D microstructure of porous materials

Technical physics, 2015-06, Vol.60 (6), p.805-810

2015

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Filtration of a gas-condensate mixture near the hydraulic fracture

Journal of engineering physics and thermophysics, 2008-05, Vol.81 (3), p.429-437

2008

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Application of density-functional theory to calculation of flows of three-phase mixtures with phase transitions

Journal of engineering physics and thermophysics, 2007-11, Vol.80 (6), p.1247-1255

2007

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Gas-condensate flow in the vicinity of a hydraulic fracture

Journal of applied mechanics and technical physics, 2008-05, Vol.49 (3), p.454-461

2008

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Description of viscous-fluid flows with a moving solid phase in the density-functional theory

Journal of engineering physics and thermophysics, 2007-09, Vol.80 (5), p.918-926

2007

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Description of a flow of a gas-condensate mixture in an axisymmetric capillary tube by the density-functional method

Journal of applied mechanics and technical physics, 2003, Vol.44 (1), p.84-89

DINARIEV, O. Yu

2003

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Description of the Flows of Two-Phase Mixtures with Phase Transitions in Capillaries by the Density-Functional Method

Journal of engineering physics and thermophysics, 2005-05, Vol.78 (3), p.474-481

2005

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The nonlinear viscoelastic cosserat model for the wave propagation with generation of subharmonics

International journal of solids and structures, 1998-12, Vol.35 (34), p.4575-4586

1998

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NON-EQUILIBRIUM TRANSPORT OF A GAS-CONDENSATE MIXTURE IN A POROUS MEDIUM

Modeling of Pore-Scale Two-Phase Phenomena Using Density Functional Hydrodynamics

Modification of Quasi-Newton Successive Substitution Method for Calculating Phase Equilibria of Hydrocarbon Mixtures Taking into Account the Capillary Pressure Jump

Calculation of the Transport Properties of an Aqueous Solution at the Pore Level

Calculation of the Phase Equilibrium of a Hydrocarbon Mixture with Regard for the Capillary Pressure Jump in It by the Example of the Astrakhan Field

Averaged Boltzmann’s Kinetics for Colloidal Transport in Porous Media

Electroosmotic Flow in Capillary Tubes

On the Stability of a Binary Mixture in Nanostructures

Probabilistic averaging in kinetic theory for colloidal transport in porous media

Complex pole method for interpreting results of nonstationary hydrodynamic tests of wells

Accounting for a capillary pressure jump in a saturated porous medium for a more correct calculation of hydrocarbon reserves

Simulation of the dynamic (frequency-dependent) permeability and electrical conductivity in porous materials based on the concept of an ensemble of pores

Modeling of surface phenomena in the presence of surface-active agents on the basis of the density-functional theory

On some thermodynamic effects in small molecular systems

Application of density functional theory to relativistic hydrodynamics

Pressure-restoration curve for a fractal cracked medium

Modeling of capillary pressure hysteresis and of hysteresis of relative phase permeabilities in porous materials on the basis of the pore ensemble concept

Fractal analysis of the 3D microstructure of porous materials

Filtration of a gas-condensate mixture near the hydraulic fracture

Application of density-functional theory to calculation of flows of three-phase mixtures with phase transitions

Gas-condensate flow in the vicinity of a hydraulic fracture

Description of viscous-fluid flows with a moving solid phase in the density-functional theory

Description of a flow of a gas-condensate mixture in an axisymmetric capillary tube by the density-functional method

Description of the Flows of Two-Phase Mixtures with Phase Transitions in Capillaries by the Density-Functional Method

The nonlinear viscoelastic cosserat model for the wave propagation with generation of subharmonics

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