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Unsaturated-Zone Case Study at the Idaho National Engineering and Environmental Laboratory: Can Darcian Hydraulic Properties Predict Contaminant Migration?

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Presentation on theme: "Unsaturated-Zone Case Study at the Idaho National Engineering and Environmental Laboratory: Can Darcian Hydraulic Properties Predict Contaminant Migration?"— Presentation transcript:

1 Unsaturated-Zone Case Study at the Idaho National Engineering and Environmental Laboratory: Can Darcian Hydraulic Properties Predict Contaminant Migration? John R. Nimmo, Kim S. Perkins, and Kari A. Winfield USGS, Menlo Park, California Geological Society of America Denver, Colorado November 9, 2004

2 Idaho Eastern Snake River Plain INEEL Subsurface Disposal Area (SDA)

3 Subsurface Disposal Area 200 m to Water Table Fractured Basalt Interbedded with Thin Layers of Coarse To Fine Sediments

4 June 21-23, 1999: Apply tracer to spreading areas. 1999-2000: Sample available wells in unsaturated zone and aquifer (symbols). 2 km Diversion SDA

5 Chemical Tracer Previously applied in geothermal applications Conservative in subsurface materials Detectable to 0.2 ppb

6 June 21-23, 1999: Applied 725 kg of tracer

7 Sediment Basalt Aquifer Perched Water Snake River Plain Aquifer Ground water mound Subsurface Disposal Area Spreading area Basalt B-C Interbed A-B Interbed C-D Interbed Prevailing ground water flow direction Depth to aquifer approximately 200 meters

8 1 km SDA B-C (34 m) Detection Non-detect C-D (73 m) Detection Non-detect Aquifer (200 m) Detection Non-detect Sampling Results

9 C-D and Aquifer Well Detections Aquifer (200 m depth; 0.2 km away) CD Interbed (73 m depth; 1.3 km away)

10 Speed of Travel Vertical (at edge of SAB): 200 m q vertical * = 3  10 -2 cm/s Horizontal (SAA to SDA): 2.1 km q horizontal * = 4  10 -2 cm/s * Flux density for effective porosity of 0.3 (7 ± 2) days = 30 (± 10) m/day (60 ± 30) days = 35 (± 17) m/day

11 Numerical modeling by Richards’ Equation (VS2DT code) Water Content X (m) Z (m) Basalt K sat = 1.7 cm/s Porosity= 0.33 Sediment K sat = 5.8 x 10 -3 cm/s 104 days

12 Model Sensitivity ParameterInitial ValueModified ValueSensitivity Surficial Sediment K sat (cm/s)5.79 x 10 -4 5.79 x 10 -3 High Combination of Surficial Sediment and Basalt K sat (cm/s) 5.79 x 10 -4 and 0.17 5.79 x 10 -3 and 1.7 High Basalt Porosity.23.33Low Basalt Residual Moisture Content00.1None Surficial Sediment Van Genuchten  0.12160.2432Low Combination of Surficial Sediment and Basalt Van Genuchten  0.1216 and 0.0384 0.242 and 0.0768 Low Surficial Sediment Van Genuchten n1.361.72Low Combination of Surficial Sediment and Basalt Van Genuchten n 1.36 and 1.474 1.72 and 1.948 Low Surficial Sediment Thickness (m): 2 Cases 0.5 2.0 and 0 High Ponding Depth (m)2.04.0Low

13 Driving Force in Fractured Basalt Example: Spreading Area A to SDA on CD Interbed Gradient: 9.4 m / 2100 m = 0.0045 Perched Water Sloping Interbed SAA 9.4 m Well USGS-92 2.1 km Land Surface

14 Horizontal Flow Along Sloping Interbeds -6.00E-03 -5.00E-03 -4.00E-03 -3.00E-03 -2.00E-03 -1.00E-03 0.00E+00 11.11.21.31.41.51.61.7 Distance From Spreading Area (km) Average Gradient of Interbed from Spreading Area to Detection Point B-C Interbed, No Detection B-C Interbed, Tracer Detected C-D Interbed, No Detection C-D Interbed, Tracer Detected

15 Darcy’s law calculation Example: Spreading Area A to SDA on CD Interbed q = 4  10 -2 cm/s, inferred from observation Gradient = 0.0045, based on interbed elevation data  K  9 cm/s

16 Estimated Maximum Effective Hydraulic Conductivity Medium & SourceMethod K horiz (cm/s) 1-cm Gravel (Fayer and others, 1992) Lab measurement 0.35 INEEL UZ (this study) Darcy calculation 9 INEEL UZ (this study) RE numerical model > 1.7 INEEL UZ (Wood & Norrell, 1996) Large-Scale Infiltration Test of 1994 0.09 INEEL UZ (Magnuson & Sondrup, 1998) TETRAD calibration 0.009 INEEL Sat. Zone (Anderson and others, 1999) Single-well aquifer tests 11

17 Conclusions for Prediction of Long-Range Horizontal UZ Transport There is a feature of the INEEL UZ, probably associated with basalt-sediment interfaces, that conducts fast and continuous flow over km-scale distances. The INEEL UZ must have extreme anisotropy, in excess of previous estimates. A simple Darcy’s law calculation predicts tracer arrival as well as, or better than, detailed numerical modeling based on Richards’ equation.


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