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On a Double Porosity Model of Fractured-Porous Reservoirs Based on a Hybrid Flow Function. / Grigoriev, A. V.; Laevsky, Yu M.; Yakovlev, P. G.

в: Numerical Analysis and Applications, Том 11, № 2, 01.04.2018, стр. 121-133.

Результаты исследований: Научные публикации в периодических изданиях › статья › Рецензирование

Harvard

Grigoriev, AV, Laevsky, YM & Yakovlev, PG 2018, 'On a Double Porosity Model of Fractured-Porous Reservoirs Based on a Hybrid Flow Function', Numerical Analysis and Applications, Том. 11, № 2, стр. 121-133. https://doi.org/10.1134/S1995423918020039

APA

Grigoriev, A. V., Laevsky, Y. M., & Yakovlev, P. G. (2018). On a Double Porosity Model of Fractured-Porous Reservoirs Based on a Hybrid Flow Function. Numerical Analysis and Applications, 11(2), 121-133. https://doi.org/10.1134/S1995423918020039

Vancouver

Grigoriev AV, Laevsky YM, Yakovlev PG. On a Double Porosity Model of Fractured-Porous Reservoirs Based on a Hybrid Flow Function. Numerical Analysis and Applications. 2018 апр. 1;11(2):121-133. doi: 10.1134/S1995423918020039

Author

Grigoriev, A. V. ; Laevsky, Yu M. ; Yakovlev, P. G. / On a Double Porosity Model of Fractured-Porous Reservoirs Based on a Hybrid Flow Function. в: Numerical Analysis and Applications. 2018 ; Том 11, № 2. стр. 121-133.

BibTeX

@article{237f084101104c1cbee718c54c892c9e,
title = "On a Double Porosity Model of Fractured-Porous Reservoirs Based on a Hybrid Flow Function",
abstract = "In this paper, a model of double porosity for a fractured porous medium using a combination of classical and gradient functions of mass transfer between the cracks and porous blocks in a weakly compressible single-phase fluid flow is considered. As compared to the wellknown models, the model with such a mass transfer function allows one to take into account the anisotropic properties of filtration in a more general form. The results of numerical tests for two- and three-dimensional model problems are presented. The computational algorithm is based on a finite element approximation with respect to space and a completely implicit approximation with respect to time.",
keywords = "a priori estimation, double porosity model, filtration, finite element method, flow function, fractured-porous media, implicit scheme, weakly compressible fluid",
author = "Grigoriev, {A. V.} and Laevsky, {Yu M.} and Yakovlev, {P. G.}",
year = "2018",
month = apr,
day = "1",
doi = "10.1134/S1995423918020039",
language = "English",
volume = "11",
pages = "121--133",
journal = "Numerical Analysis and Applications",
issn = "1995-4239",
publisher = "Maik Nauka-Interperiodica Publishing",
number = "2",

}

RIS

TY - JOUR

T1 - On a Double Porosity Model of Fractured-Porous Reservoirs Based on a Hybrid Flow Function

AU - Grigoriev, A. V.

AU - Laevsky, Yu M.

AU - Yakovlev, P. G.

PY - 2018/4/1

Y1 - 2018/4/1

N2 - In this paper, a model of double porosity for a fractured porous medium using a combination of classical and gradient functions of mass transfer between the cracks and porous blocks in a weakly compressible single-phase fluid flow is considered. As compared to the wellknown models, the model with such a mass transfer function allows one to take into account the anisotropic properties of filtration in a more general form. The results of numerical tests for two- and three-dimensional model problems are presented. The computational algorithm is based on a finite element approximation with respect to space and a completely implicit approximation with respect to time.

AB - In this paper, a model of double porosity for a fractured porous medium using a combination of classical and gradient functions of mass transfer between the cracks and porous blocks in a weakly compressible single-phase fluid flow is considered. As compared to the wellknown models, the model with such a mass transfer function allows one to take into account the anisotropic properties of filtration in a more general form. The results of numerical tests for two- and three-dimensional model problems are presented. The computational algorithm is based on a finite element approximation with respect to space and a completely implicit approximation with respect to time.

KW - a priori estimation

KW - double porosity model

KW - filtration

KW - finite element method

KW - flow function

KW - fractured-porous media

KW - implicit scheme

KW - weakly compressible fluid

UR - http://www.scopus.com/inward/record.url?scp=85048196394&partnerID=8YFLogxK

U2 - 10.1134/S1995423918020039

DO - 10.1134/S1995423918020039

M3 - Article

AN - SCOPUS:85048196394

VL - 11

SP - 121

EP - 133

JO - Numerical Analysis and Applications

JF - Numerical Analysis and Applications

SN - 1995-4239

IS - 2

ER -

ID: 13925591