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Technical Paper

Time-Domain Random-Walk Algorithms for Simulating Radionuclide Transport in Fractured Porous Rock

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Pages 129-136 | Published online: 10 Apr 2017

References

  • A. F. B. TOMPSON and L. W. GELHAR, “Numerical Simulation of Solute Transport in Three-Dimensional Randomly Heterogeneous Porous Media,” Water Resour. Res., 26, 10, 2541 (1990).
  • B. A. ROBINSON, “Particle Tracking Model and Abstraction of Transport Processes,” MDL-NBS-HS-000020, Rev 00, Bechtel SAIC Company (2004).
  • R. YAMASHITA and H. KIMURA, “Particle Tracking Technique for Nuclide Decay Chain Transport in Fractured Porous Media,” J. Nucl. Sci. Technol., 27, 11, 1040 (1990).
  • L. MORENO and I. NERETNIEKS, “Fluid Flow and Solute Transport in a Network of Channels,” J. Contam. Hydrol., 14, 163 (1993).
  • F. DELAY and J. BODIN, “Time Domain Random Walk Method to Simulate Transport by Advection-Dispersion and Matrix Diffusion in Fracture Networks,” Geophys. Res. Lett., 28, 21, 4051 (2001).
  • P. W. REIMUS and S. C. JAMES, “Determining the Random Time Step in a Constant Spatial Step Particle Tracking Algorithm,” Chem. Eng. Sci., 57, 4429 (2002).
  • J. BODIN, G. POREL, and F. DELAY, “Simulation of Solute Transport in Discrete Fracture Networks Using the Time Domain Random Walk Method,” Earth Planet. Sci. Lett., 208, 297 (2003).
  • G. DAGAN and V. CVETKOVIC, “Reactive Transport and Immiscible Flow in Geological Media 1. General Theory,” Proc. R. Soc. London, Ser. A, 452, 285 (1996).
  • V. CVETKOVIC, G. DAGAN, and H. CHENG, “Contaminant Transport in Aquifers with Spatially Variable Flow and Sorption Properties,” Proc. R. Soc. London, Ser. A, 454, 2173 (1998).
  • V. CVETKOVIC, J. O. SELROOS, and H. CHENG, “Transport of Reactive Tracers in Rock Fractures,” J. Fluid Mech., 378, 335 (1999).
  • V. CVETKOVIC, S. PAINTER, and J. O. SELROOS, “Comparative Measures of Radionuclide Containment in the Crystalline Geosphere,” Nucl. Sci. Eng., 142, 292 (2002).
  • A. KREFT and A. ZUBER, “On the Physical Meaning of the Dispersion Equation and Its Solution for Different Initial and Boundary Conditions,” Chem. Eng. Sci., 31, 1471 (1978).
  • A. OGATA and R. B. BANKS, “A Solution of the Differential Equation of Longitudinal Dispersion in Porous Media,” USGS Prof. Paper 411-A, U.S. Geological Survey (1961).
  • “GoldSim [registered trademark of GoldSim Technology Group LLC] User’s Guide: Probabilistic Simulation Environment,” GoldSim Technology Group LLC (2005).
  • S. PAINTER and V. CVETKOVIC, “Upscaling Discrete Fracture Network Simulations: An Alternative to Continuum Transport Models,” Water Resour. Res., 41, W02002 (2005).
  • V. CVETKOVIC, S. PAINTER, N. OUTTERS, and J. O. SELROOS, “Stochastic Simulation of Radionuclide Migration in Discretely Fractured Rock Near the Äspö Hard Rock Laboratory,” Water Resour. Res., 40, W02404 (2004).
  • W. S. DERSHOWITZ, G. LEE, J. GEIER, T. FOXFORD, P. LAPOINTE, and A. THOMAS, “FracMan Interactive Discrete Feature Analysis, Geometric Modeling, and Exploratory Simulations, User Documentation, Version 2.6,” Golder Associates Inc. (1998).
  • S. PAINTER, V. CVETKOVIC, and J. O. SELROOS, “Power-Law Velocity Distributions in Fracture Networks: Numerical Evidence and Implications for Tracer Transport,” Geophys. Res. Lett., 29, 14, 1676 (2002).

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