PL EN


Preferencje help
Widoczny [Schowaj] Abstrakt
Liczba wyników
Tytuł artykułu

Experimental verification of the contaminant transport in the aquifer incorporating advection, dispersion and sorption processes

Autorzy
Treść / Zawartość
Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The paper addresses the site verification of the practical 2D-mathematical model of conservative and passive contaminant transport in the groundwater stream incorporating also, except the advection and dispersion processes, the source (negative) term of reversible sorption. It is generally assumed, that local equilibrium conditions exist between the aqueous (free)-phase and the solid (sorption)-phase for the sorption process being considered. For such an equilibrium-controlled state, the term of reversible sorption can be described by the linear or non-linear adsorption (desorption) isotherms in relation to statics of this process. In this analysis the Freundlich equilibrium isotherm was accepted, which is also widely applied in practice. In this 2D-mathematical model the numerical solution (using the finite difference method), calculated values of the longitudinal and transverse dispersion coefficients (Dx, Dy) as well as the adsorption parameters (K, N) were used. To facilitate the numerical solutions, the modified calculation programme "PCCS-1" was also worked out. The calculated maximal values of chloride concentrations based on this model were compared with the measured chloride concentrations in those chosen for these verification piezometers installed in the natural aquifer. The calculated values of relative deviations (between the calculated and the measured concentrations in relation to the measured concentrations) proved the sufficient accuracy of the numerical solution of the contaminant transport model in groundwater stream presented with the non-linear source term representing the adsorption process. The calculations proved also the low adsorption capacity in the aquifer chosen for verification. The site verification of the presented 2D-mathematical model of contaminant transport in ground medium proved the possibility of practical usage of this model for engineering calculations of the contaminant concentration fields in the natural aquifers.
Twórcy
  • Technical University of Szczecin, Chair of Sanitary Engineering, al. Piastów 50a, 70-310 Szczecin, Poland, andrzej.aniszewski@ps.pl
Bibliografia
  • Anderson M. P. (1979), Using models to simulate the movement of contaminants through groundwater flow systems, Critical Reviews in Environmental Control, Vol. 9 (2), 97–156.
  • Aniszewski A. (2001), Modelling of contaminant migration in soil incorporating adsorption process, Scientific Proceedings of Technical University in Szczecin, No. 559, The Chair of Water Environmental Engineering, No. 2, Szczecin (in Polish).
  • Barovic G. (1979), Sorption influence transport of a charge in groundwater,DGM Special Edition, Vol. 23, Hannover (in German), 145–244.
  • Bear J., Veruijt A. (1987), Modeling Groundwater Flow and Pollution, D. Reidel Publishing, Dordrecht, Holland.
  • Chiang W. H., Kinzelbach W. (2001), Groundwater Modeling with PMWIN, A Simulation System for Modeling Groundwater Flow and Pollution, Springer-Verlag, Berlin, Heidelberg, New York.
  • Freeze R. A., Cherry J. A. (1979), Groundwater, Prentice-Hall, Inc. Englewood Cliffs, New Jersey.
  • Fried J. J. (1975), Groundwater Pollution: Theory, Methodology, Modelling and Practical Rules, Elsevier, Amsterdam, Oxford, New York.
  • Gelhar L. W., Welty C., Rehfeldt K. R. (1992), A critical review of data on field-scale dispersion in aquifers, Water Resour. Res., Vol. 28 (7), 1955–1974.
  • Hassanizadeh S. M., Leijnse T., De Vries W. J., Stapper R. A. M. (1990), Intraval Test Case 13: Experimental Study of Brine Transport in Porous Media, Report No. 725206003, RIVM, Bilthoven, The Netherlands.
  • Kleczkowski A. S. et al. (1984), Protection of Ground Waters, Geological Institute, Geological Proceedings, Warsaw (in Polish).
  • Kleczkowski A. S., Rózkowski A. (1997), Hydrogeological Dictionary, TRIO Proceedings, Warsaw (in Polish).
  • Kowal A. L. (1990), Water Renovation, Theoretical Bases of Processes, Publishers of Technical University in Wrocław, Scientific Proceedings, Wrocław (in Polish).
  • Kowal A. L., Swiderska-BrózM. (1997),Water Treatment, Scientific Proceedings,Warsaw-Wrocław (in Polish).
  • Li Y. H., Gregory S. (1974), Diffusion of Ions in Seawater and in Deep-Sea Sediments, Pergamon Press.
  • Logan J. D. (2001), Transport modeling in hydrogeochemical systems, Inter Disciplinary Applied Mathematics, Vol. 15, Springer-Verlag Berlin, Heidelberg, New York.
  • Macioszczyk T., SzestakowW. M. (1984), Dynamics of GroundWaters-Calculation Methods, Geological Proceedings, Warsaw (in Polish).
  • Results of Physico-Chemical and Bacteriological Analyses of Water Samples Together with Documentation and Conclusions Resulted from these Analyses for Agricultural Complex “Redło” in Redło nearby Swidwin (1982), Insitute of Environmental Development, Poznan, manuscript (in Polish).
  • Robinson R. A., Stokes R. H. (1965), Electrolyte Solutions, 2-nd ed., Butterworth, London.
  • Spitz K., Moreno J. (1996), A Practical Quide to Groundwater and Solute Transport Modeling, John Wiley and Sons, New York.
  • Szperliński Z. (1981), Estimation of sorption process of pesticides basing on soil properties in the aspect of protection of waters, Proceedings of Technical University in Warsaw, Scientific Research – Civil Engineering, Vol. 73, Warsaw (in Polish).
  • Szymkiewicz R. (2000), The Mathematical Modelling of Flows in Rivers and Open Channels, Polish Scientific Proceedings, Warsaw (in Polish).
  • Travis C. C. (1978), Mathematical Description of Adsorption and Transport of Reactive Solutes in Soil: A Review of Selected Literature, Oak Ridge Natl. Lab. ORNL-5403.
  • Technical Documentation of Subsoil Research for the Subject: Smardzko-Farm (Agricultural Complex “Redło” in Redło nearby Swidwin) (1981), Design Office “Geoprojekt”, Szczecin, manuscript (in Polish).
  • Techno-Economic Brief Foredesigns for Agricultural using of Liquid Manure in the System of its Spray Irrigation (1986), Water Design Bureau of Drainage, Koszalin, manuscript (in Polish).
  • Van Genuchten T. Th., Davidson J. M., Wierenga P. J. (1974), An evaluation of kinetic and equilibrium equations for the prediction of pesticide movement through porous media, Soil. Sci. Soc. Am. Journal, Vol. 41, 278–286.
  • Woods W. W. (1978), Use of laboratory data to predict sulfate sorption during artificial groundwater recharge, Ground Water, Vol. 16, No. 1, 22–31.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BAT3-0034-0060
JavaScript jest wyłączony w Twojej przeglądarce internetowej. Włącz go, a następnie odśwież stronę, aby móc w pełni z niej korzystać.