Numerical algorithms for solving problems of multiphase flows in porous media

Čiegis, Raimondas; Iliev, O.; Starikovičius, Vadimas; Steiner, K.

Use this url to cite publication: https://hdl.handle.net/20.500.14911/141608

Numerical algorithms for solving problems of multiphase flows in porous media

Details

Publication Type (CRIS)

Straipsnis Web of Science duomenų bazėje / Article in Web of Science database (S1a)

Publication Type (eLABa)

Straipsnis Web of Science DB / Web of Science DB article (S1)

Author(s)

Author	Affiliation
Čiegis, Raimondas	Matematinio modeliavimo katedra / Department of Mathematical Modelling (1023)
Iliev, O.	Fraunhofer ITWM, Germany
Starikovičius, Vadimas	Matematinio modeliavimo katedra / Department of Mathematical Modelling (1023)
Steiner, K.	Fraunhofer ITWM, Germany

Title

Numerical algorithms for solving problems of multiphase flows in porous media

[en]

R. Čiegis, O. Iliev, V. Starikovičius and K. Steiner

Is part of

Mathematical modelling and analysis : the Baltic journal on mathematical applications, numerical analysis and differential equations

Published In

Year	Volume	Issue	Start Page	End Page
2006	11	2	133	148

Publisher

Vilnius : Technika

Publisher (trusted)

Technika

Referenced in Database(s)(DBs)

Academic Search Complete

Social Sciences Citation Index (Web of Science)

VINITI

Zentralblatt MATH (zbMATH)

Extent

p. 133-148

URI

URI	Access Rights
https://hdl.handle.net/20.500.14911/141608
Straipsnis	Viso teksto dokumentas (atviroji prieiga) / Full Text Document (Open Access)

Cited references

Science / Art Area

Gamtos mokslai / Natural Sciences (N)

Field of Science / Art

Matematika / Mathematics (N001)

Keywords (en)

Abstract (en)

In this paper we discuss numerical algorithms for solving the system of nonlinear PDEs, arising in modelling of two-phase flows in porous media, as well as the proper object oriented implementation of these algorithms. Global pressure model for isothermal two-phase immiscible flow in porous media is considered in this paper. Finite-volume method is used for the space discretization of the system of PDEs. Different time stepping discretizations and linearization approaches are discussed. The main concepts of the PDE software tool Mf solverC++ are given. Numerical results for one realistic problem are presented.