Design of aquifer remediation systems: (1) describing hydraulic structure and NAPL architecture using tracers.

Aquifer heterogeneity (structure) and NAPL distribution (architecture) are described based on tracer data. An inverse modelling approach that estimates the hydraulic structure and NAPL architecture based on a Lagrangian stochastic model where the hydraulic structure is described by one or more populations of lognormally distributed travel times and the NAPL architecture is selected from eight possible assumed distributions. Optimization of the model parameters for each tested realization is based on the minimization of the sum of the square residuals between the log of measured tracer data and model predictions for the same temporal observation. For a given NAPL architecture the error is reduced with each added population. Model selection was based on a fitness which penalized models for increasing complexity. The technique is demonstrated under a range of hydrologic and contaminant settings using data from three small field-scale tracer tests: the first implementation at an LNAPL site using a line-drive flow pattern, the second at a DNAPL site with an inverted five-spot flow pattern, and the third at the same DNAPL site using a vertical circulation flow pattern. The Lagrangian model was capable of accurately duplicating experimentally derived tracer breakthrough curves, with a correlation coefficient of 0.97 or better. Furthermore, the model estimate of the NAPL volume is similar to the estimates based on moment analysis of field data.

[1]  William R. Wise NAPL characterization via partitioning tracer tests: quantifying effects of partitioning nonlinearities , 1999 .

[2]  P. Witherspoon,et al.  Numerical modeling of steam injection for the removal of nonaqueous phase liquids from the subsurface. 1. Numerical formulation , 1992 .

[3]  Wendy D. Graham,et al.  Injection mode implications for solute transport in porous media: Analysis in a stochastic Lagrangian Framework , 1999 .

[4]  M. C. Brooks,et al.  Controlled release, blind tests of DNAPL characterization using partitioning tracers. , 2002, Journal of contaminant hydrology.

[5]  Albert J. Valocchi,et al.  Validity of the local equilibrium assumption for modeling sorbing solute transport through homogeneous soils , 1985 .

[6]  A. L. Wood,et al.  Evaluation of in situ cosolvent flushing dynamics using a network of spatially distributed multilevel samplers , 1998 .

[7]  Gq,et al.  Groundwater Quality: Natural and Enhanced Restoration of Groundwater Pollution , 2002 .

[8]  Gary A. Pope,et al.  Laboratory characterization of non-aqueous phase liquid/tracer interaction in support of a vadose zone partitioning interwell tracer test , 2000 .

[9]  John H. Cushman,et al.  Adaptive estimation of the log fluctuating conductivity from tracer data at the Cape Cod Site , 1993 .

[10]  M. C. Brooks,et al.  Design of aquifer remediation systems: (2) estimating site-specific performance and benefits of partial source removal. , 2005, Journal of contaminant hydrology.

[11]  J. Pankow,et al.  Dissolution of Dense Chlorinated Solvents into Ground Water: 1. Dissolution from a Well‐Defined Residual Source , 1992 .

[12]  Feike J. Leij,et al.  Convective-Dispersive Stream Tube Model for Field-Scale Solute Transport: I. Moment Analysis , 1996 .

[13]  J. Jawitz,et al.  In-situ alcohol flushing of a DNAPL source zone at a dry cleaner site. , 2000 .

[14]  Yoram Rubin,et al.  A Geostatistical Approach to the Conditional Estimation of Spatially Distributed Solute Concentration and Notes on the Use of Tracer Data in the Inverse Problem , 1996 .

[15]  G. Pope,et al.  Inverse modeling of partitioning interwell tracer tests: A streamline approach , 2002 .

[16]  D. McLaughlin,et al.  A Reassessment of the Groundwater Inverse Problem , 1996 .

[17]  Jacqueline A. MacDonald,et al.  Superfund: the cleanup standard debate , 1995 .

[18]  J. H. Dane,et al.  Surfactant enhanced recovery of tetrachloroethylene from a porous medium containing low permeability lenses. 1. Experimental studies. , 2001, Journal of contaminant hydrology.

[19]  M. C. Brooks,et al.  Interpreting tracer data to forecast remedial performance , 2002 .

[20]  David E. Goldberg,et al.  Genetic Algorithms in Search Optimization and Machine Learning , 1988 .

[21]  K. Rathfelder,et al.  Surfactant enhanced recovery of tetrachloroethylene from a porous medium containing low permeability lenses. 2. Numerical simulation. , 2001, Journal of contaminant hydrology.

[22]  Kurt D. Pennell,et al.  Surfactant-enhanced solubilization of residual dodecane in soil columns. 2. Mathematical modeling , 1993 .

[23]  A. L. Wood,et al.  Field‐scale evaluation of in situ cosolvent flushing for enhanced aquifer remediation , 1997 .

[24]  William A. Jury,et al.  Simulation of solute transport using a transfer function model , 1982 .

[25]  S. Berglund Aquifer remediation by pumping: A model for stochastic‐advective transport with nonaqueous phase liquid dissolution , 1997 .

[26]  M. J. Wichura The percentage points of the normal distribution , 1988 .

[27]  George F. Pinder,et al.  A Multiphase Approach to the Modeling of Porous Media Contamination by Organic Compounds: 2. Numerical Simulation , 1985 .

[28]  Lynn W. Gelhar,et al.  Stochastic subsurface hydrology from theory to applications , 1986 .

[29]  Allan D. Woodbury,et al.  Inversion of the Borden Tracer Experiment data: Investigation of stochastic moment models , 1992 .

[30]  George F. Pinder,et al.  A Multiphase Approach to the Modeling of Porous Media Contamination by Organic Compounds: 1. Equation Development , 1985 .

[31]  W. Yeh Review of Parameter Identification Procedures in Groundwater Hydrology: The Inverse Problem , 1986 .

[32]  Wendy D. Graham,et al.  PARTITIONING TRACERS FOR MEASURING RESIDUAL NAPL: FIELD-SCALE TEST RESULTS , 1998 .

[33]  W. Graham,et al.  Estimation of spatially variable residual nonaqueous phase liquid saturations in nonuniform flow fields using partitioning tracer data , 2000 .

[34]  Martin J. Blunt,et al.  Streamline‐based simulation of solute transport , 1999 .

[35]  Irene A. Stegun,et al.  Handbook of Mathematical Functions. , 1966 .

[36]  Ahmed E. Hassan,et al.  Stochastic reactive transport in porous media: higher-order closures , 2002 .

[37]  J. Bear Hydraulics of Groundwater , 1979 .

[38]  G. Pope,et al.  Performance assessment of NAPL remediation in heterogeneous alluvium. , 2002, Journal of contaminant hydrology.

[39]  Kamy Sepehrnoori,et al.  A compositional simulator for modeling surfactant enhanced aquifer remediation, 1 Formulation , 1996 .

[40]  G. Dagan Solute transport in heterogeneous porous formations , 1984, Journal of Fluid Mechanics.

[41]  Kamy Sepehrnoori,et al.  Partitioning Tracer Test for Detection, Estimation, and Remediation Performance Assessment of Subsurface Nonaqueous Phase Liquids , 1995 .

[42]  E. Kucera,et al.  Contribution to the theory of chromatography: linear non-equilibrium elution chromatography. , 1965, Journal of chromatography.

[43]  Gary A. Pope,et al.  Analysis of Partitioning Interwell Tracer Tests , 1999 .

[44]  T. Sale,et al.  Steady state mass transfer from single‐component dense nonaqueous phase liquids in uniform flow fields , 2001 .

[45]  Vladimir Cvetkovic,et al.  Stochastic analysis of solute arrival time in heterogeneous porous media , 1988 .

[46]  Curtis C. Travis,et al.  ES&T Views: Can contaminated aquifers at superfund sites be remediated? , 1990 .

[47]  W. E. Bardsley Temporal moments of a tracer pulse in a perfectly parallel flow system , 2003 .

[48]  Robert W. Gillham,et al.  Experimental Investigation of Solute Transport in Stratified Porous Media: 2. The Reactive Case , 1985 .