A MULTISCALE COMPUTATIONAL MODEL FOR MULTIPHASE FLOW IN POROUS-MEDIA

被引:15
作者
CELIA, MA
RAJARAM, H
FERRAND, LA
机构
[1] Water Resources Program, Department of Civil Engineering and Operations Research, Princeton University, Princeton
[2] Department of Civil Engineering (Y-120), City University of New York, New York
关键词
MULTIPHASE FLOW; NUMERICAL SIMULATION; LENGTH SCALE; MULTISCALE MODEL; PARALLEL COMPUTING;
D O I
10.1016/0309-1708(93)90031-A
中图分类号
TV21 [水资源调查与水利规划];
学科分类号
081501 ;
摘要
Computational models of multiphase flow in porous media can be developed to describe processes at several different length scales. These include traditional continuum-scale models, ranging in application from the laboratory scale to the field scale, and pore-scale models. Each 6f these models may be seen as part of a scale hierarchy. As such, they may be used in a hierarchical sequence with output from smaller-scale models serving as input to larger-scale models. This gives rise to the concept of multi-scale computational models. A combination of pore-scale and field-scale models may be seen as an example of a multi-scale model. Such a model fits naturally into parallel computing environments, and may provide a computationally feasible approach for realistic incorporation of material heterogeneities in multiphase flow simulations.
引用
收藏
页码:81 / 92
页数:12
相关论文
共 60 条
[1]  
Abadou, Three-dimensional Flow in Random Porous Media, PhD Dissertation, (1988)
[2]  
Aziz, Settari, Petroleum Reservoir Simulation, (1979)
[3]  
Banavar, Schwartz, Probing porous media with nuclear magnetic resonance, Molecular Dynamics in Restricted Geometries, pp. 273-309, (1989)
[4]  
Bear, Dynamics of Fluids in Porous Media, (1972)
[5]  
Bear, Braester, Menier, Effective and relative permeabilities of anisotropic porous media, Trans. Porous Media, 2, pp. 301-316, (1987)
[6]  
Blunt, King, Relative permeabilities from two- and three-dimensional pore-scale network modelling, Transp. Porous Media, 6, pp. 407-433, (1991)
[7]  
Borgia, Brighenti, Fantazzini, Fanti, Mesini, Specific surface and fluid transport in sandstones through NMR studies, SPE Formation Eval., 7, 3, pp. 206-210, (1992)
[8]  
Bouloutas, Improved Numerical Methods for Modeling Flow and Transport Processes in Partially Saturated Porous Media, PhD Dissertation, (1989)
[9]  
Breitenbach, Thurnau, van Poollen, The fluid flow simulation equations, Paper SPE 2020 presented at the Symposium on Numerical Simulation of Reservoir Performance, (1968)
[10]  
Calhoun, Lewis, Newman, Experiments on the capillary properties of porous solids, Trans. AIME Petr. Div., 186, pp. 189-196, (1949)