Existence of weak solutions for a nonlocal pseudo-parabolic model for Brinkman two-phase flow in asymptotically flat porous media-Reference-Cited by-同舟云学术

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Existence of weak solutions for a nonlocal pseudo-parabolic model for Brinkman two-phase flow in asymptotically flat porous media

Published:2019-09 Issue:1 Volume:477 Page:592-612
ISSN:0022-247X
Container-title:Journal of Mathematical Analysis and Applications
language:en
Short-container-title:Journal of Mathematical Analysis and Applications

Author:

Armiti-Juber Alaa,Rohde Christian

Publisher

Elsevier BV

Subject

Applied Mathematics,Analysis

Reference29 articles.

1. Almost parallel flows in porous media;Armiti-Juber,2014

2. On Darcy- and Brinkman-type models for two-phase flow in asymptotically flat domains;Armiti-Juber;Comput. Geosci.,2018

3. Introduction to Modeling of Transport Phenomena in Porous Media;Bear,1991

4. Pseudo-parabolic regularization of forward-backward parabolic equations: a logarithmic nonlinearity;Bertsch;Anal. PDE,2013

5. A nonlinear pseudo-parabolic diffusion equation;Böhm;SIAM J. Math. Anal.,1985

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1. Final value problem governed by a class of time‐space fractional pseudo‐parabolic equations with weak nonlinearities;Mathematical Methods in the Applied Sciences;2024-02-06

2. On the limit of a two‐phase flow problem in thin porous media domains of Brinkman type;Mathematical Methods in the Applied Sciences;2021-11-14

3. Spectral discretizations analysis with time strong stability preserving properties for pseudo-parabolic models;Computers & Mathematics with Applications;2021-11

4. Modeling and discretization of flow in porous media with thin, full‐tensor permeability inclusions;International Journal for Numerical Methods in Engineering;2021-05-24

5. Model order reduction for deformable porous materials in thin domains via asymptotic analysis;Archive of Applied Mechanics;2021-02-23

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