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Applicable Analysis
An International Journal
Volume 88, 2009 - Issue 10-11: Mathematical Modelling and Numerical Simulation of Flow and Transport in Porous Media
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Original Articles

Existence of solutions for a model of multiphase flow in porous media applied to gas migration in underground nuclear waste repository

Farid Smaï UMR5208 Institut Camille Jordan, Université de Lyon, Université Lyon 1, 43 blvd du 11 novembre 1918, F-69622, Villeurbanne-Cedex, Lyon, FranceCorrespondence[email protected]
Pages 1609-1616 | Received 13 Jan 2009, Accepted 26 Mar 2009, Published online: 17 Nov 2009

Citations (8)

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Keni Zhang, Jean Croisé & Gerhard Mayer. (2011) Computation of the Couplex-Gaz Exercise with TOUGH2-MP: Hydrogen Flow and Transport in the Pore Water of a Low-Permeability Clay Rock Hosting a Nuclear Waste Repository. Nuclear Technology 174:3, pages 364-374.
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Articles from other publishers (7)

Michal Beneš. (2022) Analysis of non‐isothermal multiphase flows in porous media. Mathematical Methods in the Applied Sciences 45:16, pages 9653-9677.
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Mladen Jurak, Ivana Radišić & Ana Žgaljić Keko. (2019) Two-phase Two-component Flow in Porous Media in Low Solubility Regime. SIAM Journal on Mathematical Analysis 51:3, pages 2019-2052.
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Brahim Amaziane, Leonid Pankratov & Andrey Piatnitski. (2013) The existence of weak solutions to immiscible compressible two-phase flow in porous media: The case of fields with different rock-types. Discrete and Continuous Dynamical Systems - Series B 18:5, pages 1217-1251.
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B. Amaziane, S. Antontsev & L. Pankratov. (2012) Time of complete displacement of an immiscible compressible fluid by water in porous media: Application to gas migration in a deep nuclear waste repository. Nonlinear Analysis: Real World Applications 13:5, pages 2144-2153.
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Alexandre Ern & Igor Mozolevski. (2012) Discontinuous Galerkin method for two-component liquid–gas porous media flows. Computational Geosciences 16:3, pages 677-690.
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Brahim Amaziane, Mladen Jurak & Ana Žgaljić Keko. (2011) An existence result for a coupled system modeling a fully equivalent global pressure formulation for immiscible compressible two-phase flow in porous media. Journal of Differential Equations 250:3, pages 1685-1718.
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B. Amaziane, S. Antontsev, L. Pankratov & A. Piatnitski. (2010) Homogenization of Immiscible Compressible Two-Phase Flow in Porous Media: Application to Gas Migration in a Nuclear Waste Repository. Multiscale Modeling & Simulation 8:5, pages 2023-2047.
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