Publications |
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Refereed Publications
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23. Sukop, M.C. 2009. Review of Randomnicity: Rules and Randomness in the Realm of the Infinite by Anastasios Tsonis, submitted to Vadoze Zone Journal (invited book review)
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22. Langevin, C.D., Dausman, A.M., and Sukop, M.C., 2009, Solute and Heat Transport Model of the Henry and Hilleke Laboratory Experiment. Ground Water, in press. 14 p. Published Online: Jun 29 2009. doi: 10.1111/j.1745-6584.2009.00596.x
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21. Cihan, A., M.C. Sukop, J.S. Tyner, E. Perfect, and H. Huang. Analytical predictions and lattice Boltzmann simulations of intrinsic permeability for mass fractal porous media, Vadoze Zone Journal 7(1):187–196. http://dx.doi.org/10.2136/vzj2008.0003
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20. Anwar, S. and M.C. Sukop. Regional scale transient groundwater flow modeling using lattice Boltzmann methods, Computers & Mathematics with Applications 58:1015-1023. http://dx.doi.org/10.1016/j.camwa.2009.02.025
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19. Anwar, S. and M.C. Sukop, 2008. Lattice Boltzmann models for flow and transport in saturated karst, Ground Water 47(3):401-413. doi: 10.1111/j.1745-6584.2008.00514.x
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18. Cunningham, K.J., M.C. Sukop, H. Huang, P.F. Alvarez, H. A. Curran, J.F. Dixon, and R.A. Renken, 2008. Prominence of ichnologically-influenced macroporosity in the karst Biscayne aquifer: stratiform "super-K" zones, Geological Society of America Bulletin 121:1-2, 164-235. doi: 10.1130/B26392.1
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17. Anwar, S., A. Cortis, and M.C. Sukop, 2008. Lattice Boltzmann Simulation of Solute Transport in Heterogeneous Porous Media with Conduits to Estimate Macroscopic Continuous Time Random Walk Model Parameters, Progress in Computational Fluid Dynamics 8:1-2, 213 - 221. doi: 10.1504/PCFD.2008.018092
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16. Sukop, M.C., H. Huang, C.L. Lin, M.D. Deo, K. Oh, and J.D. Miller, 2008. Distribution of multiphase fluids in porous media: Comparison between lattice Boltzmann modeling and micro-x-ray tomography, Phys. Rev. E 77, 026710, 7p. doi: 10.1103/PhysRevE.77.026710.
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15. Huang, H., D.T. Thorne, Jr., M.G. Schaap, and M.C. Sukop, 2007. Proposed approximation for contact angles in Shan-and-Chen-type multicomponent multiphase lattice Boltzmann models. Phys. Rev. E 76, 066701. doi:10.1103/PhysRevE.76.066701
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14. Thorne, Jr., D.T., C.D. Langevin, and M.C. Sukop, 2006. Addition of simultaneous heat and solute transport and variable fluid viscosity to SEAWAT. Computers and Geosciences 32, 1758–1768. doi:10.1016/j.cageo.2006.04.005 Note that there is an error in the reported value of the heat capacity for calcite on page 1761. It should be 835 rather than 8350 J/(kg K).
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13. Perfect, E., R.W. Gentry, M.C. Sukop, and J.E. Lawson, 2006. Multifractal Sierpinski Carpets: theory and application to modeling reservoir heterogeneity. Geoderma 134, 240-252. doi: 10.1016/j.geoderma.2006.03.001
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12. Sukop, M.C. and D. Or. 2005. Lattice Boltzmann method for homogeneous and heterogeneous cavitation Phys. Rev. E 71 046703
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10. Sukop, M.C. and E. Perfect. 2004. Solute Transport. In D. Hillel, C. Rosenzweig, D. Powlson, K. Scow, M. Singer and D.L. Sparks, Eds. Encyclopedia of Soils in the Environment, Elsevier Ltd., Oxford, U.K.
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9. Sukop, M.C. and D. Or, (2004), Lattice Boltzmann method for modeling liquid-vapor interface configurations in porous media, Water Resources Research, 40, W01509, doi: 10.1029/2003WR002333.
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8. Sukop, M.C. and D. Or. 2003. Invasion percolation of single component, multiphase fluids with lattice Boltzmann models. Physica B 338, 298-303.
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7. M.C. Sukop, G-J. van Dijk, E. Perfect, and W.K.P. van Loon. 2002. Percolation thresholds in 2-dimensional prefractal models of porous media. Transport in Porous Media 48, 187-208.
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5. M.C. Sukop. 2001. Dispersion in VLEACH and similar models. Ground Water 39, No. 6, 953-954.
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4. M.C. Sukop, E. Perfect, and N.R.A. Bird. 2001. Impact of homogeneous and heterogeneous algorithms on water retention in simulated prefractal porous media. Water Resources Research 37, 2631-2636.
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2. M.C. Sukop. 2000. Estimation of vertical concentration profiles from existing wells. Ground Water, 38, No. 6, 836-841. (Spreadsheet)
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1. M. Sukop and C.G. Cogger. 1992. Adsorption of Carbofuran, Metalaxyl, and Simazine: Koc evaluation and relation to soil transport. J. Environ. Sci. Health B27(5) 565-590. |
Proceedings |
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Sukop, M.C., S. Anwar, J.S. Lee, K.J. Cunningham, and C.D. Langevin, 2008, Modeling Ground-water Flow and Solute Transport in Karst with Lattice Boltzmann Methods, Proceedings of the U.S. Geological Survey Karst Interest Group Workshop, May 27-29, 2008, Bowling Green, Kentucky, Western Kentucky University Campus, E.L. Kuniansky, Ed., USGS Scientific Investigations Report 2008-5023, p. 77-86 (http://pubs.usgs.gov/sir/2008/5023/pdf/32sukop.pdf)
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Dausman, A.M., Langevin, C.D., Sukop, M.C., 2007, Simulation of submarine groundwater discharge salinity and temperature variations: implications for remote detection, in Sanford, W., Langevin, C.D., Polemio, M., and Povinec. P., eds., 2007, A new focus on groundwater-seawater interactions: IAHS Publication 312, Oxfordshire, United Kingdom, p. 272-280.
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Bardsley, K.J., S. Anwar, and M.C. Sukop, 2006. Simultaneous heat and solute transport modeling of ground water with lattice Boltzmann methods in Proceedings of the XVI International Conference on Computational Methods in Water Resources, edited by Philip J. Binning Peter K. Engesgaard, Helge K. Dahle, George F. Pinder and William G. Gray. Copenhagen, Denmark, June, 2006. http://proceedings.cmwr-xvi.org/getFile.py/access?contribId=314&sessionId=7&resId=0&materialId=paper&confId=a051
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Thorne, D.T., C.D. Langevin, and M.C. Sukop, 2006. MODFLOW/MT3DMS-Based Simulation of Variable-Density Groundwater Flow with Simultaneous Heat and Solute Transport, in Proceedings of the XVI International Conference on Computational Methods in Water Resources, edited by Philip J. Binning Peter K. Engesgaard, Helge K. Dahle, George F. Pinder and William G. Gray. Copenhagen, Denmark, June, 2006. http://proceedings.cmwr-xvi.org/getFile.py/access?contribId=313&sessionId=16&resId=0&materialId=paper&confId=a051
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| Reports |
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Dissertation |
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Sukop, M.C.
2001. POROSITY, PERCOLATION THRESHOLDS, AND WATER RETENTION BEHAVIOR
OF RANDOM FRACTAL POROUS MEDIA |