Abstract
A long-term large-scale variably-saturated subsurface numerical solution of flow and transport are conducted and presented as a simple and fast computational method. Therefore, it is appropriate to develop such a simplified model that focus on the main processes operating at the pertinent time and space scales, based on the error introduced by the simpler model which is acceptable and also was compared to the uncertainties associated with the spatial and temporal variation of boundary conditions. To assess leachate transport as contamination potential it requires calculation of drainage water volume and contamination concentration. A practical, quantitative pollution transfer assessment tool can be developed to enable technical service providers and other practitioners to estimate potential pollution transfer and design best management practices for land waste management pollution systems in order to estimate and control pollution transport to soil and groundwater. The objective of this paper is to describe governing numerical equation and solution algorithm of pollution transport mechanisms and also essential factors which are included in developing relatively simple and practical tools to quantify pollution loss, advection, diffusion and sorption in pollution transport into the groundwater at landfill sites. The paper presents the development of a two-dimensional numerical model that can be used for quantifying groundwater inputs and associated contaminant discharge from a landfill into the affected aquifer. The presented computing results reveal that the proposed model can be used for the simulation of contaminant transport in aquifers in any scale. This numerical solution is established on finite difference, finite-volume solution advection-diffusion linear sorption with first order decay equation. To show the capability of proposed model, the results of a case study are presented in the paper as simulating leachate transport at a 2000 ton/day landfill facility assesses leachate migration away from the landfill in order to control associated environmental impacts, particularly on groundwater wells gradient of the site. Leachate discharge from landfills is the main route for release of the organic and inorganic contaminants through subsurface, commonly encountered in the refuse. Leachate quantity and potential percolation into the subsurface are estimated by the proposed model. A comprehensive sensitivity analysis to leachate transport control parameters was also conducted. Sensitivity analysis suggest that changes in source strength, aquifer hydraulic conductivity, and dispersivity have the most significant impact on model output indicating that these parameters should be carefully selected when similar modeling studies are performed. The sensitivity of the model to variations in input parameters results in two opposing patterns of contaminant concentration. While higher groundwater velocities increase the speed of plume spread it also increases the dilution ratio and hence decrease the concentration.
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Albaiges, J., Casado, F., and Ventura, F., Organic indicators of groundwater pollution by a sanitary landfill, Wat. Res., 1986, vol. 20, pp. 1153–1159.
Ataie-Ashtiani, B., Lockington, D.A., and Volker, R.E., Truncation errors in finite difference models for solute transport equation with firstorder reaction, J. Contam. Hydrol., 1999, vol. 35, pp. 409–28.
Bou-Zeid, E. and El-Fadel, M., Parametric sensitivity analysis of leachate transport simulations at landfills, Waste Management, 2004, vol. 24, pp. 681–689.
De Smedt, F. and Wierenga, P.J., Simulation of water and solute transport in unsaturated soils, Proc. of 3rd International Symposium Hydrology, Fort Collins, 1977.
Dudley, L.M., McLean, J.E., Furst, T.H., and Jurinak, J.J., Sorption of cadmium copper from an acid mine waste extract by two calcareous soils: column studies, Soil Sci., 1991, vol. 151, pp. 121–135.
Dunlap, W.J., Shew, D.C., Robertson, J.M., and Tossaint, C.R., Organics pollutants contributed to groundwater by a landfill, in Gas and Leachate from Landfill: Formation, Collection, and Treatment, Genetelli, E.J. and Cirello, J., Eds., 1976, EPA-600-9-76-004.
El-Fadel, M., Findikakis, A., and Leckie, J., Environmental impacts of solid waste landfilling, J. Environment. Management, 1997, vol. 50, no. 1, pp. 1–25.
El-Fadel, M., Findikakis, A., and Leckie, J., Modeling leachate generation and transport an solid waste landfills, Environment. Technol., 1997, vol. 18, pp. 669–686.
Garland, G. and Mosher, D., Leachate effects from improper land disposal, Waste Age, 1975, vol. 6, pp. 42–48.
Hossain, M.A. and Yonge, D.R., On Galerkin models for transport in ground water, Appl. Math. Comput., 1999, vol. 100, pp. 249–263.
Kruempelbeck, I. and Ehrig, H.J., Long-term behavior of municipal solid waste landfills in Germany, Christensen, T.H., Cossu, R., and Stegman, R., Eds., Seventh Waste Management and Landfill Symposium, Cagliary, Sardinia, 1999, vol. 1.
Liu, B., Allen, M.B., Kojouharov, H., and Chen, B., Finite-element solution of reaction-diffusion equations with advection, computational methods in water resources, in Computational Methods in Subsurface Flow and Transport Problems, 1996, vol. 11.
MacFarlane, D.S., Cherry, J.A., Gillham, R.W., and Sudicky, E.A., Migration of contaminants in groundwater at a landfill: a case study, J. Hydrol., 1983, vol. 63, pp. 1–29.
Malina, G., Szczypior, B., Ploszaj, J., and Rosinska, A., Impact on ground water quality from sanitary landfills in Czestochowa region-Poland: a case study, Christensen, T.H., Cossu, R., and Stegman, R., Eds., Seventh Waste Management and Landfill Symposium, Cagliary, Sardinia, 1999, vol. 4.
Moldrup, P., Kruse, C.W., Yamaguchi, T., and Rolston, D.E., Modelling diffusion and reaction in soils: I. A diffusion and reaction corrected finite difference calculation scheme, Soil Sci., 1996, vol. 161, pp. 347–354.
Notodarmojo, S., Ho, G.E., Scott, W.D., and Davis, G.B., Modelling phosphorus transport in soils and groundwater with two-consecutive reactions, Wat. Res., 1991, vol. 25, no. 10, pp. 1205–1216.
Noye, B.J., A new third-order finite-difference method for transient one-dimensional advection-diffusion, Commun. Appl. Numer. Meth., 1990, vol. 6, pp. 279–288.
Reinhard, M., Goodman, N.L., and Barker, J.F., Occurrence and distribution of organic chemicals in landfill leachate plumes, Environment. Sci. Technol., 1984, vol. 18, pp. 953–961.
Sheu, T.W.H., Wang, S.K., and Lin, R.K., An implicit scheme for solving the advection-diffusion-reaction equation in two dimensions, J. Comput. Phys., 2000, vol. 164, pp. 123–142.
Sheu, T.W.H. and Chen, Y.H., Finite element analysis of contaminant transport in groundwater, Appl. Math. Comput., 2002, vol. 127, pp. 23–43.
Stanbro, W.D., Modeling the interaction of peroxynitrite in lowdensity lipoprotein particles, J. Theor. Biol., 2000, vol. 205, pp. 465–471.
US EPA, Solid Waste Facility Disposal Criteria: Technical Manual, Technical Report, Washington, DC: Office of Solid Waste and Emergency Response, 1993, EPA/530-R-93-017.
Van Genuchten, M.Th. and Gray, W.G., Analysis of some dispersion corrected numerical schemes for solution of the transport equation, Int. J. Numer. Methods Eng., 1978, vol. 12, pp. 387–404.
Zanoni, A.E., Ground water pollution and sanitary landfills-a critical review, Ground Water, 1972, vol. 10, pp. 3–13.
Zheng, C. and Bennett, G.D., Applied Contaminant Transport Modeling, 2nd ed., New York: Wiley, 2002.
Zheng, C., MT3D: A modular three-dimensional transport model for simulation of advection, dispersion and chemical reactions of contaminant in groundwater systems, Report to US Environmental Protection Agency, 1990.
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Memarianfard, M., Poshtegal, M.K. Leachate transport through advection-diffusion and linear sorption in saturated land. Water Resour 42, 247–259 (2015). https://doi.org/10.1134/S0097807815020086
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DOI: https://doi.org/10.1134/S0097807815020086

