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Scientific Investigations Report 2010–5214

Prepared in cooperation with the Village of Chenequa, the Southeastern Wisconsin Regional Planning Commission and the Wisconsin Department of Natural Resources

Application of the Local Grid Refinement Package to an Inset Model Simulating the Interaction of Lakes, Wells, and Shallow Groundwater, Northwestern Waukesha County, Wisconsin

By D.T. Feinstein, C.P. Dunning, P.F. Juckem, and R.J. Hunt

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Abstract

Groundwater use from shallow, high-capacity wells is expected to increase across southeastern Wisconsin in the next decade (2010–2020), owing to residential and business growth and the need for shallow water to be blended with deeper water of lesser quality, containing, for example, excessive levels of radium. However, this increased pumping has the potential to affect surface-water features. A previously developed regional groundwater-flow model for southeastern Wisconsin was used as the starting point for a new model to characterize the hydrology of part of northwestern Waukesha County, with a particular focus on the relation between the shallow aquifer and several area lakes. An inset MODFLOW model was embedded in an updated version of the original regional model. Modifications made within the inset model domain include finer grid resolution; representation of Beaver, Pine, and North Lakes by use of the LAK3 package in MODFLOW; and representation of selected stream reaches with the SFR package. Additionally, the inset model is actively linked to the regional model by use of the recently released Local Grid Refinement package for MODFLOW–2005, which allows changes at the regional scale to propagate to the local scale and vice versa.

The calibrated inset model was used to simulate the hydrologic system in the Chenequa area under various weather and pumping conditions. The simulated model results for base conditions show that groundwater is the largest inflow component for Beaver Lake (equal to 59 percent of total inflow). For Pine and North Lakes, it is still an important component (equal, respectively, to 16 and 5 percent of total inflow), but for both lakes it is less than the contribution from precipitation and surface water. Severe drought conditions (simulated in a rough way by reducing both precipitation and recharge rates for 5 years to two-thirds of base values) cause correspondingly severe reductions in lake stage and flows. The addition of a test well south of Chenequa at a pumping rate of 47 gal/min from a horizon approximately 200 feet below land surface has little effect on lake stages or flows even after 5 years of pumping. In these scenarios, the stage and the surface-water outflow from Pine Lake are simulated to decrease by only 0.03 feet and 3 percent, respectively, relative to base conditions. Likely explanations for these limited effects are the modest pumping rate simulated, the depth of the test well, and the large transmissivity of the unconsolidated aquifer, which allows the well to draw water from upstream along the bedrock valley and to capture inflow from the Bark River. However, if the pumping rate of the test well is assumed to increase to 200 gal/min, the decrease in simulated Pine Lake outflow is appreciably larger, dropping by 14 percent relative to base-flow conditions.

Posted August 2011

For additional information contact:
Director, Wisconsin Water Science Center
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Middleton, WI USA 53562
Telephone: (608) 821–3883
Fax: (608) 821–3817

Internet: http://wi.water.usgs.gov/

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Suggested citation:

Feinstein, D.T., Dunning, C.P., Juckem, P.F., and Hunt, R.J., 2010, Application of the Local Grid Refinement package to an inset model simulating the interactions of lakes, wells, and shallow groundwater, northwestern Waukesha County, Wisconsin: U.S. Geological Survey Scientific Investigations Report 2010–5214, 30 p., available at http://pubs.usgs.gov/sir/2010/5214/.



Contents

Abstract

Introduction

Southeastern Wisconsin Background Regional Model

Child Model Embedded in Parent Regional Model

Calibration of the Child Model

Model Results

Discussion

Model Limitations

Summary and Conclusions

References Cited


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