Self-adaptive finite element and finite difference methods for one-dimensional two-phase immiscible flow-Reference-Cited by-同舟云学术

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Self-adaptive finite element and finite difference methods for one-dimensional two-phase immiscible flow

Published:1984-12 Issue:1-2 Volume:47 Page:119-130
ISSN:0045-7825
Container-title:Computer Methods in Applied Mechanics and Engineering
language:en
Short-container-title:Computer Methods in Applied Mechanics and Engineering

Author:

Douglas Jim,Darlow Bruce L.,Wheeler Mary Fanett,Kendall Richard P.

Publisher

Elsevier BV

Subject

Computer Science Applications,General Physics and Astronomy,Mechanical Engineering,Mechanics of Materials,Computational Mechanics

Reference8 articles.

1. Simulation of a linear waterflood;Douglas,1980

2. Long wave regularization of one-dimensional, two-phase, immiscible flow in porous media;Douglas,1979

3. Shock waves and entropy;Lax,1971

4. Fundamentals of Numerical Reservoir Simulation;Peaceman,1977

5. Accuracy of some approximate methods for computing the weak solutions of a first-order quasilinear equation;Kuznetsov;Zh. Vychisl. Mat. Fiz.,1976

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1. Adaptive local discontinuous Galerkin approximation to Richards’ equation;Advances in Water Resources;2007-09

2. Weighted least-squares approximationsto nonlinear hyperbolic equations;Computers & Mathematics with Applications;2004-10

3. Degenerate two-phase incompressible flow IV: Local refinement and domain decomposition;Journal of Scientific Computing;2003

4. Adaptive Modified Method of Characteristics to Solve the One-Dimensional Solute Transport Equation;Soil Science Society of America Journal;1995-05

5. A one-dimensional moving grid solution for the coupled non-linear equations governing multiphase flow in porous media. 1: Model development;International Journal for Numerical Methods in Fluids;1992-01-15

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