NUMERICAL MODELING OF IMMISCIBLE ORGANIC-TRANSPORT AT THE HYDE-PARK LANDFILL

被引:65
作者
OSBORNE, M
SYKES, J
机构
[1] Department of Civil Engineering, University of Waterloo, Waterloo, Ont., Canada
关键词
FLOW OF FLUIDS - Mathematical Models - MATHEMATICAL TECHNIQUES - Finite Element Method - ORGANIC COMPOUNDS - Transport Properties;
D O I
10.1029/WR022i001p00025
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
In this paper, a two-dimensional two-phase mathematical model based on Darcy's law and conservation of mass for each liquid is presented. The numerical model is based on a generalized method of weighted residuals in conjunction with the finite element method and linear quadrilateral isoparametric elements. To alleviate numerical problems associated with hyperbolic equations, upstream weighting of the spatial terms in the model has been incorporated. The theoretical and numerical accuracy of the model is verified by comparison of simulation results with those from an existing one-dimensional two-phase flow simulator. The finite element model is used to simulate the migration of an immiscible organic solvent in groundwater, from a chemical waste disposal site located north of Niagara Falls, New York, The effects of uncertainty regarding porous media heterogeneities and anisotropy are examined, and it is concluded that the extent of immiscible contaminant migration is greatly sensitive to these parameters.
引用
收藏
页码:25 / 33
页数:9
相关论文
共 17 条
[1]   A MULTIPHASE APPROACH TO THE MODELING OF POROUS-MEDIA CONTAMINATION BY ORGANIC-COMPOUNDS .1. EQUATION DEVELOPMENT [J].
ABRIOLA, LM ;
PINDER, GF .
WATER RESOURCES RESEARCH, 1985, 21 (01) :11-18
[2]   A MULTIPHASE APPROACH TO THE MODELING OF POROUS-MEDIA CONTAMINATION BY ORGANIC-COMPOUNDS .2. NUMERICAL-SIMULATION [J].
ABRIOLA, LM ;
PINDER, GF .
WATER RESOURCES RESEARCH, 1985, 21 (01) :19-26
[3]  
Aziz K., 1979, PETROLEUM RESERVOIR, DOI [10.1016/C2018-0-04535-1, DOI 10.1016/C2018-0-04535-1]
[4]  
Crichlow H.B., 1977, MODERN RESERVOIR ENG
[6]  
Freeze A.R., 1979, GROUNDWATER
[7]   A New Finite Element Technique for the Solution of Two-Phase Flow through Porous Media [J].
Huyakorn, P. S. ;
Pinder, G. F. .
ADVANCES IN WATER RESOURCES, 1978, 1 (05) :285-298
[8]  
MASLIA ML, 1982, 82159 US GEOL SURV O, P1
[9]  
OSBORNE JM, 1984, THESIS U WATERLOO ON
[10]  
PEACEMAN DW, 1967, NONLINEAR PARTIAL DI