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Right arrow Fractured Rock
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Unsaturated Flow through a Small Fracture–Matrix Network

Part 2. Uncertainty in Modeling Flow Processes

J. P. Fairleya, R. K. Podgorney*,b and T. R. Woodb

a Department of Geological Sciences, University of Idaho, Moscow, ID 83843
b Geosciences Department, Idaho National Engineering and Environmental Laboratory, P.O. Box 1625, MS 2107, Idaho Falls, ID 83415



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Fig. 1. Histograms showing the aperture distribution of the vertical and horizontal fractures.

 


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Fig. 2. Comparison of time-lapse photographs of the experimental observations with selected simulation results, taken (from left to right) 30, 60, 180, 300, and 600 min after the onset of injection at the top boundary. (a) Time-lapse images of one experiment showing typical behavior, (b) the ECM model results, and (c) the "calibrated" discrete fracture model results (mf = 0.8). Note, the blue color in the simulation results indicates the initial liquid saturation of the matrix ({approx}7%) while the red indicates 100% saturation.

 


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Fig. 3. Cumulative mass discharged from the experiments and selected simulations through time. Note that the plot labeled "DFM (limited Pcap)" is from the calibrated simulation in which the maximum capillary pressure in the limestone matrix was limited and m = 0.8 was assigned to the fractures.

 


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Fig. 4. Cumulative mass discharged from the simulations as a function of the van Genuchten m parameter value for the fractures. The base case for these sensitivity simulations was the calibrated discrete fracture model, as shown in Fig. 3 as "DFM (limited Pcap)." The capillary pressure in the matrix was limited to approximately 1.1 x 103 Pa.

 





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