Numerical treatment of multiphase flows in porous media : proceedings of the international workshop held at Beijing, China, 2-6 August 1999
The need to predict, understand, and optimize complex physical and c- mical processes occurring in and around the earth, such as groundwater c- tamination, oil reservoir production, discovering new oil reserves, and ocean hydrodynamics, has been increasingly recognized. Despite their seemingly dispa...
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| Format: | Livre numérique |
| Sprache: | Anglais |
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Berlin [etc.] :
Springer
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Cham : Springer Nature |
| Schriftenreihe: | Lecture notes in physics
552 |
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| Edition sous un autre format: | • Numerical treatment of multiphase flows in porous media, proceedings of the international workshop held at Beijing, China, 2-6 August 1999, Zhangxin Chen, Richard E. Ewing, Zhong-Ci Shi (eds.), 2000, Heidelberg, Springer, 1 vol. (XXI-445 p.), Lecture notes in physics, 3-540-67566-3 • Numerical Treatment of Multiphase Flows in Porous Media, Texte imprimé, 9783642087042 • Numerical Treatment of Multiphase Flows in Porous Media, Texte imprimé, 9783662142943 |
Inhaltsangabe:
- Mathematical and Numerical Techniques in Energy and Environmental Modeling
- Domain Decomposition for Some Transmission Problems in Flow in Porous Media
- Numerical Subgrid Upscaling of Two-Phase Flow in Porous Media
- Numerical Simulation of Multiphase Flow in Fractured Porous Media
- The Modified Method of Characteristics for Compressible Flow in Porous Media
- A Numerical Algorithm for Single Phase Fluid Flow in Elastic Porous Media
- On the Discretization of Interface Problems with Perfect and Imperfect Contact
- Finite Element Analysis for Pseudo Hyperbolic Integral-Differential Equations
- A CFL-Free Explicit Scheme with Compression for Linear Hyperbolic Equations
- Maximizing Cache Memory Usage for Multigrid Algorithms for Applications of Fluid Flow in Porous Media
- A Locally Conservative Eulerian-Lagrangian Method for Flow in a Porous Medium of a Mixture of Two Components Having Different Densities
- Validation of Non-darcy Well Models Using Direct Numerical Simulation
- Mathematical Treatment of Diffusion Processes of Gases and Fluids in Porous Media
- Implementation of a Locally Conservative Eulerian-Lagrangian Method Applied to Nuclear Contaminant Transport
- Application of a Class of Nonstationary Iterative Methods to Flow Problems
- Reservoir Thermal Recover Simulation on Parallel Computers
- A Class of Lattice Boltzmann Models with the Energy Equation
- Block Implicit Computation of Flow Field in Solid Rocket Ramjets
- Stable Conforming and Nonconforming Finite Element Methods for the Non-newtonian Flow
- Numerical Simulation of Compositional Fluid Flow in Porous Media
- Parallelization of a Compositional Reservoir Simulator
- Relationships among Some Conservative Discretization Methods
- Parallel Methods for Solving Time-Dependent Problems Using the Fourier-Laplace Transformation
- Cascadic Multigrid Methods for Parabolic Pressure Problems
- Estimation in the Presence of Outliers: The Capillary Pressure Case
- A Comparison of ELLAM with ENO/WENO Schemes for Linear Transport Equations
- An Accurate Approximation to Compressible Flow in Porous Media with Wells
- Fast Convergent Algorithms for Solving 2D Integral Equations of the First Kind
- A Two-Grid Finite Difference Method for Nonlinear Parabolic Equations
- A Compact Operator Method for the Omega Equation
- Domain Decomposition Algprithm for a New Characteristic Mixed Finite Element Method for Compressible Miscible Displacement
- A Boundary Element Method for Viscous Flow on Multi-connected Domains
- A Characteristic Difference Method for 2D Nonlinear Convection-Diffusion Problems
- Fractional Step Methods for Compressible Multicomponent Flow in Porous Media
- A Model and Its Solution Method for a Generalized Unsteady Seepage Flow Problem
- Domain Decomposition Preconditioners for Non-selfconjugate Second Order Elliptic Problems
- Performance of MOL for Surface Motion Driven by a Laplacian of Curvature
- A High-Order Upwind Method for Convection-Diffusion Equations with the Newmann Boundary Condition.

