Insights from four decades of model development on the Waterloo Moraine: A review

References

• Bajc, A. F., H. A. J. Russell, and D. R. Sharpe. 2014. A three-dimensional hydrostratigraphic model of the Waterloo Moraine area, southern Ontario, Canada. Canadian Water Resources Journal 39(2): doi: 10.1080/07011784.2014.914794.
   Google Scholar
• Bear, J. 1972. Dynamics of fluids in porous media. New York: American Elsevier.
   Google Scholar
• Beckers, J., and E. O. Frind. 2000. Simulating groundwater flow and runoff for the Oro Moraine aquifer system. 1: Model formulation and conceptual analysis. Journal of Hydrology 229: 265–280.
   Web of Science ®Google Scholar
• Beckers, J., and E. O. Frind. 2001. Simulating groundwater flow and runoff for the Oro Moraine aquifer system. 2: Automated calibration and mass balance calculations. Journal of Hydrology 243: 73–90.
   Web of Science ®Google Scholar
• Bester, M., E. O. Frind, J. W. Molson, and D. L. Rudolph. 2006. Numerical investigation of road salt impact on an urban well field. Ground Water 44(2): 165–175.
   PubMed Web of Science ®Google Scholar
• Bethke, C. M., and T. M. Johnson. 2002. Paradox of groundwater age. Geology 30(4): 385–388.
   Web of Science ®Google Scholar
• Blackport, R. J. 1980. A hydrologic response model for excavations in multiaquifer groundwater systems. M.Sc. thesis, University of Waterloo.
   Google Scholar
• Blackport, R. J., and L. Dorfman. 2014. Developing science-based policy for protecting the Waterloo Moraine groundwater resource. Canadian Water Resources Journal 39(2): doi: 10.1080/07011784.2014.914803.
   Google Scholar
• Blackport, R. J., P. A. Meyer, and P. J. Martin. 2014. Toward an understanding of the Waterloo Moraine hydrogeology. Canadian Water Resources Journal 39(2). doi: 10.1080/07011784.2014.914795.
   Google Scholar
• Braess, D., and C. König. 1995. A fast conjugate-gradient algorithm for three-dimensional groundwater flow problems. Bochum, Germany: Ruhr-Universität Bochum.
   Google Scholar
• Burnett, R. D., and E. O. Frind. 1987. Simulation of contaminant transport in three dimensions. 1: The alternating direction Galerkin technique. Water Resources Research 23(4): 683–694.
   Web of Science ®Google Scholar
• Callow, I. 1996. Optimizing aquifer production for multiple well field conditions in Kitchener, Ontario. M.Sc. thesis, University of Waterloo.
   Google Scholar
• CH2MHill and S. S. Papadopulos & Associates. 2003. Alder Creek groundwater study. Final Report. Prepared for the Regional Municipality of Waterloo. Kitchener, ON: CH2MHill Canada Ltd.
   Google Scholar
• Chorley, D. W., and E. O. Frind. 1978. An iterative quasi three-dimensional finite element model for heterogeneous multi-aquifer systems. Water Resources Research 14(5): 943–952.
   Web of Science ®Google Scholar
• Cummings, D. I., H. A. J. Russell, and D. R. Sharpe. 2012. Buried-valley aquifers in the Canadian Prairies: Geology, hydrogeology, and origin. Canadian Journal of Earth Sciences 49: 987–1004.
   Web of Science ®Google Scholar
• Daus, A. D., and E. O. Frind. 1985. An Alternating Direction Galerkin Technique for simulation of contaminant transport in complex groundwater systems. Water Resouces Research 21(5): 653–664.
   Web of Science ®Google Scholar
• Daus, A. D., E. O. Frind, and E. A. Sudicky. 1985. Comparative error analysis in finite element formulations of the advection-dispersion equation. Advances in Water Resources 8(2): 86–95.
   Web of Science ®Google Scholar
• Diersch, H.-J. G. 2006. FEFLOW – Finite Element Subsurface Flow and Transport Simulation System – Reference Manual, User’s Manual, White Papers – Release 5.3. Berlin: WASY Institute for Water Resources Planning and Systems Research.
   Google Scholar
• Evers, S., and D. N. Lerner. 1998. How uncertain is our estimate of a wellhead protection zone? Ground Water 36: 49–57.
   Web of Science ®Google Scholar
• Fogg, G. E. 1986. Groundwater flow and sand body interconnectedness in a thick, multiple-aquifer system. Water Resources Research 22(5): 679–694.
   Web of Science ®Google Scholar
• Franke, O. L., T. E. Reilly, D. W. Pollock, and J. W. LaBaugh. 1998. Estimating areas contributing recharge to wells: Lessons from previous studies. US Geological Survey Circular 1174. Denver, CO: US Geological Survey.
   Google Scholar
• Frind, E. O. 1970. Theoretical analysis of aquifer response due to dewatering at Welland. Canadian Geotechnical Journal 7(2): 205–2l6.
   Google Scholar
• Frind, E. O. 1979. Exact aquitard response functions for multiple aquifer systems. Advances in Water Resources 2: 77–82.
   Web of Science ®Google Scholar
• Frind, E. O., and J. W. Molson. 2004. A new particle tracking algorithm for finite element grids. Keynote lecture presented at Finite-Element Models, MODFLOW, and More Conference (sponsored by Int. Assoc. of Hydrological Sciences and US Geological Survey), Carlsbad, Czechia, 13–16 Sept. 2004.
   Google Scholar
• Frind, E. O., J. W. Molson, and D. L. Rudolph. 2006. Well vulnerability: A quantitative approach for source water protection. Ground Water 44(5): 732–742.
   PubMed Web of Science ®Google Scholar
• Frind, E. O., D. S. Muhammad, and J. W. Molson. 2002. Delineation of three-dimensional capture zones in complex multi-aquifer systems. Ground Water 40(6): 586–589.
   PubMed Web of Science ®Google Scholar
• Frind, E. O., E. A. Sudicky, and S. L. Schellenberg. 1987. Micro-scale modelling in the study of plume evolution in heterogeneous media. Stochastic Hydrology and Hydraulics 1(4): 263–279.
   Web of Science ®Google Scholar
• Frind, E. O., and M. J. Verge. 1978. Three-dimensional modelling of groundwater flow systems. Water Resources Research 14(5): 844–856.
   Web of Science ®Google Scholar
• Gelhar, L. W., and C. L. Axness. 1983. Three-dimensional stochastic analysis of macrodispersion in aquifers. Water Resources Research 19: 161–180.
   Web of Science ®Google Scholar
• Goode, D. 1996. Direct simulation of groundwater age. Water Resources Research 32(2): 289–296.
   Web of Science ®Google Scholar
• Harbaugh, A. W., E. R. Banta, M. C. Hill, and M. G. McDonald. 2000. MODFLOW-2000, the US Geological Survey modular ground-water model – User guide to modularization concepts and the ground-water flow process. Open File Report 00-92. Reston, VA: US Geological Survey.
   Google Scholar
• International Water Supply Ltd. 1973. Kitchener-Waterloo groundwater evaluation. Report to the Regional Municipality of Waterloo. Barrie, ON: International Water Supply Ltd.
   Google Scholar
• Jones, J. P., M. R. Sousa, E. O. Frind, and D. L. Rudolph. 2009. Determining the influence of surface, unsaturated and saturated processes on source water protection strategies: A multi-model study. Presented at GeoHalifax 2009 – 62nd Canadian Geotechnical Conference & 10th Joint CGS/IAH-CNC Groundwater Conference. September 20–24, 2009, Halifax, NS, Canada.
   Google Scholar
• Jones, J. P., E. A. Sudicky, and R. G. McLaren. 2008. Application of a fully-integrated surface-subsurface flow model at the watershed-scale: A case study. Water Resources Research 44: W03407. doi:10.1029/2006WR005603.
   Web of Science ®Google Scholar
• Lemieux, J.-M., E. A. Sudicky, W. R. Peltier, and L. Tarasov. 2008. Simulating the impact of glaciations on continental groundwater flow systems: 2. Model application to the Wisconsinian glaciation over the Canadian landscape. Journal of Geophysical Research – Earth Surface 113(F3): F03018. doi:10.1029/JF000929.
   Google Scholar
• Martin, P. J. 1994. Modelling of the North Waterloo multi-aquifer system. M.Sc. thesis, University of Waterloo.
   Google Scholar
• Martin, P. J., and E. O. Frind. 1998. Modeling a complex multi-aquifer system: The Waterloo Moraine. Ground Water 36(4): 679–690.
   Web of Science ®Google Scholar
• McDonald, M. G., and A. W. Harbaugh. 1988. A modular three-dimensional finite-difference ground-water flow model: US Geological Survey Techniques of Water-Resources Investigations, Book 6, Chap. A1. Reston, VA: US Geological Survey.
   Google Scholar
• McLaren, R. G. 1999. GRIDBUILDER, Version 5.5: A pre-processor for 2D triangular element finite element programs, User’s Guide. Waterloo, ON: Department of Earth Sciences, University of Waterloo.
   Google Scholar
• Meyer, P. A., M. Brouwers, and P. J. Martin. 2014. A three-dimensional groundwater flow model of the Waterloo Moraine for water resource management. Canadian Water Resources Journal 39(2): doi: 10.1080/07011784.2014.914800.
   Google Scholar
• Molson, J. W., J. Beckers, E. O. Frind, and P. J. Martin. 2002. WATFLOW 3D version 4.0, A three-dimensional groundwater/surface water flow model, user’s guide. Waterloo, ON: Department of Earth Sciences, University of Waterloo.
   Google Scholar
• Molson, J. W., and E. O. Frind. 2004. How old is the water? simulating groundwater age at the watershed scale. In Proceedings of GQ 2004, 4th International Groundwater Quality Conference, Bringing Groundwater Quality Research to the Watershed Scale. Editor N. R. Thomson. Waterloo. Ontario, Canada, 19–22 July 2004. IAHS Publ. 297, pp. 482–485. Wallingford, UK: IAHS Press.
   Google Scholar
• Molson, J. W., and E. O. Frind. 2005. WTC: The Waterloo Transport Code, a 3D advective-dispersive mass transport and groundwater age model, User Guide, Version 3.0. Quebec, PQ: Université Laval.
   Google Scholar
• Molson, J. W., and E. O. Frind. 2012. On the use of mean groundwater age, life expectancy and capture probability for defining aquifer vulnerability and time-of-travel zones for source water protection. Journal of Contaminant Hydrology 127: 76–87.
   PubMed Web of Science ®Google Scholar
• Molson, J. W., P. J. Martin, and E. O. Frind. 1995. WATFLOW Version 1.0: A three-dimensional groundwater flow model, User’s Guide. Waterloo, ON: Waterloo Centre for Groundwater Research.
   Google Scholar
• Muhammad, D. S. 2000. Methodologies for capture zone delineation for the Waterloo Moraine well fields. M.Sc. thesis, University of Waterloo.
   Google Scholar
• Neupauer, R. M., and J. L. Wilson. 1999. Adjoint method for obtaining backward-in-time location and travel time probabilities of a conservative groundwater contaminant. Water Resources Research 35(11): 3389–3398.
   Web of Science ®Google Scholar
• Neupauer, R. M., and J. L. Wilson. 2005. Backward probability model using multiple observations of contaminant to identify groundwater contamination sources at the Massachusetts Military Reservation. Water Resources Research 41(W02015): 1–14.
   Google Scholar
• O’Connor, D. 2002. Report of the Walkerton Inquiry, Part 2. Ontario Ministry of the Attorney General. Toronto, ON: Publications Ontario.
   Google Scholar
• Pinder, G. F., and J. D. Bredehoeft. 1968. Application of the digital computer for aquifer evaluation. Water Resources Research 4(5): 1069–1093.
   Web of Science ®Google Scholar
• Pinder, G. F., and E. O. Frind. 1972. Application of Galerkin’s procedure to aquifer analysis. Water Resources Research 8(1): 108–120.
   Web of Science ®Google Scholar
• Poeter, E. 2007. All models are wrong, how do we know which are useful? – looking back at the 2006 Darcy Lecture Tour. Ground Water 35(4): 390–391.
   Google Scholar
• Pollock, D. W. 1988. Semi-analytical computation of pathlines for finite-difference models. Ground Water 26(6): 743–750.
   Web of Science ®Google Scholar
• Province of Ontario. 2004. Watershed-based source protection planning: A threats assessment framework. Technical Experts Committee Report to the Minister of the Environment. Toronto: Queen’s Printer for Ontario.
   Google Scholar
• Province of Ontario. 2006. Clean Water Act. Toronto: Queen’s Printer for Ontario.
   Google Scholar
• Radcliffe, A. J. 2000. Physical hydrogeology and the impact of urbanization at the Waterloo west side: A groundwater modelling approach. M.Sc. thesis, University of Waterloo.
   Google Scholar
• Rahman, R. 2008. On the implications of various approaches to groundwater source protection. PhD thesis, University of Waterloo.
   Google Scholar
• Rahman, R., E. O. Frind, J. W. Molson, and D. L. Rudolph. 2006. Development of well vulnerability maps for multiple wells using backward-in-time transport modeling. Paper presented at 59th Annual CGS and 7th Joint IAH-CNC Groundwater Specialty Conference, Oct. 1–4, 2006. Vancouver, BC, Canada..
   Google Scholar
• Rahman, R., E. O. Frind, and D. L. Rudolph. 2010. Assessing the impact of Beneficial Management Practices for controlling nitrate concentrations in well water. In Proceedings, GQ10, Groundwater Quality Management in a rapidly changing world, 7th International Groundwater Quality Conference, Zurich, Switzerland, 13–18 June. Editors M. Schirmer, E. Hoehn and T. Vogt. IAHS Publ. 342, 2011, 326–329. Wallingford, UK: IAH Press.
   Google Scholar
• Rudolph, D. L. 1985. A quasi three-dimensional finite element model for steady-state analysis of multiaquifer systems. M.Sc. thesis, University of Waterloo.
   Google Scholar
• Rudolph, D. L., and E. A. Sudicky. 1990. Simulation of groundwater flow in complex multiaquifer systems: Performance of quasi three-dimensional technique in the steady-state case. Canadian Geotechnical Journal 27: 590–600.
   Web of Science ®Google Scholar
• Schroeter and Associates. 1996. GAWSER: Guelph All-Weather Sequential Events Runoff Model, Version 6.5, Training Guide and Reference Manual. Guelph, ON: Schroeter and Associates.
   Google Scholar
• Sousa, M. R., E. O. Frind, and D. L. Rudolph. 2010. Capture probability maps for addressing uncertainty: Protection vs. mitigation. In Proceedings, GQ10, Groundwater Quality Management in a rapidly changing world, 7th International Groundwater Quality Conference. Zurich, Switzerland, 13–18 June. Editors M. Schirmer, E. Hoehn and T. Vogt. IAHS Publ. 342, 2011, 322–325. Wallingford, UK: IAH Press.
   Google Scholar
• Sousa, M. R., E. O. Frind, and D. L. Rudolph. 2013. An integrated approach for addressing uncertainty in the delineation of groundwater management areas. Journal of Contaminant Hydrology 148: 12–24.
   PubMed Web of Science ®Google Scholar
• Sousa, M. R., D. L. Rudolph, and E. O. Frind. 2014. Threats to groundwater resources in urbanizing watersheds: The Waterloo Moraine and beyond. Canadian Water Resources Journal 39(2): doi: 10.1080/07011784.2014.914801.
   Google Scholar
• Stotler, R. L., S. K. Frape, and L. Labelle. 2014. Insights gained from geochemical studies in the Waterloo Moraine: Indications and implications of anthropogenic loading. Canadian Water Resources Journal 39(2).: doi: 10.1080/07011784.2014.914796.
   Google Scholar
• Sudicky, E. A. 1986. A natural gradient experiment on solute transport in a sand aquifer: Spatial variability of hydraulic conductivity and its role in the dispersion process. Water Resources Research 22: 2069–2082.
   Web of Science ®Google Scholar
• Therrien, R., R. G. McLaren, E. A. Sudicky, and S. M. Panday. 2005. HydroGeoSphere: A Three-dimensional numerical model describing fully-integrated subsurface and surface flow and solute transport. Waterloo, ON, Groundwater Simulations Group, University of Waterloo.
   Google Scholar
• Uffink, G. J. M. 1989. Application of Kolmogorov’s backward equation in random walk simulations of groundwater contaminant Transport. In Proceedings, Contaminant transport in groundwater, edited by H. E. Kobus and W. Kinzelbach, 283–289. Rotterdam, The Netherlands: A. A. Balkema.
   Google Scholar
• US Environmental Protection Agency. 1987. Guidelines for delineation of wellhead protection areas. Office of Water, Report EPA 4405-93-001. Washington, DC: US Environmental Protection Agency.
   Google Scholar
• US Environmental Protection Agency. 1997. State Source water assessment and protection programs guidance: Final guidance. Office of Water, Report EPA-816-R-97-009. Washington, DC: US Environmental Protection Agency.
   Google Scholar
• van der Kamp, G., L. D. Luba, J. A. Cherry, and H. Maathuis. 1994. Field study of a long and very narrow contaminant plume. Ground Water 32(6): 1008–1016.
   Google Scholar
• VanderKwaak, J. E., and K. Logue. 2001. Hydrologic response simulations for the R-5 catchment with a comprehensive physics-based model. Water Resources Research 37: 999–1013.
   Web of Science ®Google Scholar
• Van Leeuwen, M., C. de Stroet, A. Butler, and J. Tompkins. 1998. Stochastic determination of well capture zones. Water Resources Research 34(9): 2215–2233.
   Web of Science ®Google Scholar
• Veale, B., S. Cooke, G. Zwiers, and M. Neumann. 2014. The Waterloo Moraine: A watershed perspective. Canadian Water Resources Journal 39(2): doi: 10.1080/07011784.2014.914790.
   Google Scholar
• Waterloo Hydrogeologic. 2000. Delineation of well field capture zones within the Waterloo Moraine. Final Report to the Regional Municipality of Waterloo. Waterloo, ON: Waterloo Hydrogeologic Inc.
   Google Scholar
• Wilson, J. L., and J. Liu. 1995. Backward tracking to find the source of pollution. In Waste management: From risk to reduction, edited by R. Bahda et al., 181–199. Albuquerque, NM: EDM Press.
   Google Scholar