Upscaling and Inverse Modeling of Groundwater Flow and Mass ...

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70 BIBLIOGRAPHY Dagan, G., 1994. Upscaling of dispersion coefficients in transport through heterogeneous formations. Computational Methods in Water Resources X 1, 431–439. Desbarats, A. J., 1992. Spatial averaging of hydraulic conductivity in threedimensional heterogeneous porous media. Math. Geol. 24 (3), 249–267. Deutsch, C. V., Journel, A. G., 1992. GSLIB, Geostatistical Software Library and User’s Guide. Oxford University Press, New York. Doherty, J., 2004. PEST model-independent parameter estimation, user manual. Watermark Numerical Computing, Brisbane, Australia, 3349. Feehley, C. E., Zheng, C., Molz, F. J., 2000. A dual-domain mass transfer approach for modeling solute transport in heterogeneous aquifers: Application to the macrodispersion experiment (MADE) site. Water Resour Res 36 (9), 2501–2515. Fernàndez-Garcia, D., Gómez-Hernández, J. J., 2007. Impact of upscaling on solute transport: Traveltimes, scale dependence of dispersivity, and propagation of uncertainty. Water Resour Res 43 (2). Fernàndez-Garcia, D., Illangasekare, T. H., Rajaram, H., 2005. Differences in the scale dependence of dispersivity and retardation factors estimated from forced-gradient and uniform flow tracer tests in three-dimensional physically and chemically heterogeneous porous media. Water Resour Res 41 (3), W03012. Fernàndez-Garcia, D., Llerar-Meza, G., Gómez-Hernández, J. J., 2009. Upscaling transport with mass transfer models: Mean behavior and propagation of uncertainty. Water Resour Res 45, W10411. Freeze, R. A., Cherry, J. A., 1979. Groundwater. Prentice-Hall. Frippiat, C. C., Holeyman, A. E., 2008. A comparative review of upscaling methods for solute transport in heterogeneous porous media. J. of Hydrology 362 (1-2), 150–176. Gómez-Hernández, J. J., 1991. A stochastic approach to the simulation of block conductivity values conditioned upon data measured at a smaller scale. Ph.D. thesis, Stanford University. Gómez-Hernández, J. J., Journel, A. G., 1993. Joint sequential simulation of multi-Gaussian fields. Geostatistics Troia 92 (1), 85–94.
BIBLIOGRAPHY 71 Gómez-Hernández, J. J., Rubin, Y., 1990. Spatial averaging of statistically anisotropic point conductivities. In: Optimizing the Resources of Water Management. Asce, pp. 566–571. Gómez-Hernández, J. J., Wen, X. H., 1994. Probabilistic assessment of travel times in groundwater modeling. J. of Stochastic Hydrology and Hydraulics 8 (1), 19–56. Guadagnini, A., Neuman, S. P., 1999. Nonlocal and localized analyses of conditional mean steady state flow in bounded, randomly nonuniform domains: 1. theory and computational approach. Water Resour. Res. 35 (10), 2999– 3018. Guswa, A. J., Freyberg, D. L., 2002. On using the equivalent conductivity to characterize solute spreading in environments with low-permeability lenses. Water Resour. Res. 38 (8), 1132. Haggerty, R., Gorelick, S. M., 1995. Multiple-rate mass transfer for modeling diffusion and surface reactions in media with pore-scale heterogeneity. Water Resour Res 31 (10). Haggerty, R., McKenna, S. A., Meigs, L. C., 2000. On the late-time behavior of tracer test breakthrough curves. Water Resour Res 36 (12). Haggerty, R., Reeves, P. C., 2002. STAMMT-L 1.0, formulation and user’s guide. Tech. rep., Tech. Rep. 520308, Sandia National Laboratories. Harbaugh, A. W., Banta, E. R., Hill, M. C., McDonald, M. G., 2000. MODFLOW-2000, the U.S. Geological Survey modular ground-water model. U.S. Geological Survey, Branch of Information Services, Reston, VA, Denver, CO. He, C., Durlofsky, L. J., 2006. Structured flow-based gridding and upscaling for modeling subsurface flow. Adv. Water Resour. 29 (12), 1876–1892. Indelman, P., Abramovich, B., 1994. Nonlocal properties of nonuniform averaged flows in heterogeneous media. Water Resour. Res. 30 (12), 3385–3393. Journel, A. G., Deutsch, C. V., Desbarats, A. J., 1986. Power averaging for block effective permeability. SPE 15128. Journel, A. G., Huijbregts, C. J., 1978. Mining Geostatistics. Academic Press, London. LaBolle, E. M., Fogg, G. E., Tompson, A. F., 1996. Random-walk simulation of transport in heterogeneous porous media: Local mass-conservation problem and implementation methods. Water Resour Res 32 (3), 583–593.
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Upscaling and Inverse Modeling of G
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c⃝ Copyright by Liangping Li 2011
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Abstract The need to reduce the com
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improved as more data is assimilate
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Resumen La necesidad de reducir el
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Por último, en el tercer bloque, e
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Resum La necessitat de reduir el co
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flux i el transport (conductivitat
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Acknowledgements I want to thank my
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xx CONTENTS 3 Transport Upscaling U
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xxii CONTENTS
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xxiv LIST OF FIGURES 2.7 Flow compa
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xxvi LIST OF FIGURES 4.4 Reference
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xxviii LIST OF FIGURES
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1.1 Motivation and Objectives 1 Int
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CHAPTER 1. INTRODUCTION 3 Chapter 2
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6 CHAPTER 2. A COMPARATIVE STUDY OF
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8 CHAPTER 2. A COMPARATIVE STUDY OF
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10 CHAPTER 2. A COMPARATIVE STUDY O
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120 CHAPTER 5. JOINTLY MAPPING HYDR
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136 BIBLIOGRAPHY Chen, Y., Zhang, D
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138 BIBLIOGRAPHY Journel, A., 1974.
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140 BIBLIOGRAPHY Wen, X., Deutsch,
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142 CHAPTER 6. GROUNDWATER FLOW INV
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170 BIBLIOGRAPHY Deutsch, C. V., Jo
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172 BIBLIOGRAPHY Lee, S., Carle, S.
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174 BIBLIOGRAPHY Yeh, W., 1986. Rev
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176 CHAPTER 7. CONCLUSIONS travels
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178 CHAPTER 7. CONCLUSIONS predicti
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180 APPENDIX A. FLOWXYZ3D - A THREE
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182 APPENDIX A. FLOWXYZ3D - A THREE
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