Interpreting organic solute transport data from a field experiment using physical nonequilibrium models

Abstract In a field experiment, two inorganic tracers and five organic solutes were injected into an unconfined sand aquifer. Breakthrough response curves were obtained at several points downgradient of the injection zone. These response curves are analyzed using a model which assumes equilibrium sorption and two models which postulate physical nonequilibrium. The physical nonequilibrium models hypothesize the existence of zones of immobile water, which act as diffusion sources and sinks for the solutes. The physical nonequilibrium models better simulate the sharp breakthrough and extended tailing exhibited by the experimental responses than does the model assuming equilibrium sorption. The reasonableness of parameters obtained from curve-fitting the data is assessed. The two physical nonequilibrium models are compared.

[1]  L. Boersma,et al.  A THEORY ON THE MASS TRANSPORT OF PREVIOUSLY DISTRIBUTED CHEMICALS IN A WATER SATURATED SORBING POROUS MEDIUM , 1971 .

[2]  E. Bresler Anion Exclusion and Coupling Effects in Nonsteady Transport Through Unsaturated Soils: I. Theory1 , 1973 .

[3]  F. T. Lindstorm,et al.  Mathematical Theory of a Kinetic Model for Dispersion of Previously Distributed Chemicals in a Sorbing Porous Medium , 1973 .

[4]  K. H. Coats,et al.  Dead-End Pore Volume and Dispersion in Porous Media , 1964 .

[5]  R. E. Jessup,et al.  Ion Exchange and Diffusive Mass Transfer During Miscible Displacement Through an Aggregated Oxiso , 1982 .

[6]  P. S. C. Rao,et al.  Evaluation of Conceptual Models for Describing Nonequilibrium Adsorption-Desorption of Pesticides During Steady-flow in Soils1 , 1979 .

[7]  J. W. Biggar,et al.  Relative Flow Rates of Salt and Water in Soil , 1972 .

[8]  L. E. Baker,et al.  Effects of Dispersion and Dead-End Pore Volume in Miscible Flooding , 1977 .

[9]  David L. Freyberg,et al.  A natural gradient experiment on solute transport in a sand aquifer: 2. Spatial moments and the advection and dispersion of nonreactive tracers , 1986 .

[10]  L. Lapidus,et al.  Mathematics of Adsorption in Beds. VI. The Effect of Longitudinal Diffusion in Ion Exchange and Chromatographic Columns , 1952 .

[11]  M. V. Genuchten,et al.  Mass transfer studies in sorbing porous media. I. Analytical solutions , 1976 .

[12]  W. J. Alves,et al.  Analytical solutions of the one-dimensional convective-dispersive solute transport equation , 1982 .

[13]  P. J. Wierenga,et al.  A generalized solution for solute flow in soils with mobile and immobile water , 1979 .

[14]  M. V. Genuchten,et al.  Mass Transfer Studies in Sorbing Porous Media: II. Experimental Evaluation with Tritium (3H2O)1 , 1977 .

[15]  G. W. Thomas,et al.  ANION EXCLUSION EFFECTS ON CHLORIDE MOVEMENT IN SOILS , 1970 .

[16]  B. D. Kay,et al.  ADSORPTION AND MOVEMENT OF LINDANE IN SOILS , 1967 .

[17]  R. E. Jessup,et al.  Solute transport in aggregated porous media: Theoretical and experimental evaluation. , 1980 .

[18]  D. Freyberg,et al.  A natural gradient experiment on solute transport in a sand aquifer: 1. Approach and overview of plume movement , 1986 .

[19]  Mark N. Goltz,et al.  A natural gradient experiment on solute transport in a sand aquifer: 3. Retardation estimates and mass balances for organic solutes , 1986 .