Cass T. Miller
University of North Carolina at Chapel Hill
237 Papers
2.9K Citations
Cass T. Miller is an academic researcher from University of North Carolina at Chapel Hill. The author has contributed to research in topics: Porous medium & Lattice Boltzmann methods. The author has an hindex of 55, co-authored 231 publications. Previous affiliations of Cass T. Miller include University of Florida & University of Texas at Austin.
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Papers
Consistent thermodynamic formulations for multiscale hydrologic systems: Fluid pressures
William G. Gray,Cass T. Miller +1 more
TL;DR: In this article, the authors examined the change of scale for intensive thermodynamic quantities, such as fluid pressures and temperatures, and compared formulations based upon the underlying thermodynamic theory relied upon, and produce precise, consistent definitions for fluid pressure and capillary pressure in multiphase porous medium systems.
Beyond Anisotropy: Examining Non-Darcy Flow in Asymmetric Porous Media
TL;DR: In this paper, the authors consider flow through simple periodic porous media consisting of oriented, asymmetrical grains for Reynolds numbers <150 and demonstrate that direction-dependent effects can be linked with asymmetry.
Numerical simulation of water resources problems: Models, methods, and trends
Cass T. Miller,Clint Dawson,Matthew W. Farthing,Thomas Y. Hou,Jingfang Huang,Christopher E. Kees,Carl Tim Kelley,Hans Petter Langtangen +7 more
TL;DR: The goal of this work is to provide guidance to enable modelers of water resources systems to make sensible choices when developing solution methods based upon the current state of knowledge and to focus future collaborative work among water resources scientists, applied mathematicians, and computational scientists on productive areas.
Mass transfer rate limitation effects on partitioning tracer tests
TL;DR: In this paper, the authors investigated the transport of alcohol tracers through heterogeneous sand porous medium systems containing a stationary trichloroethylene (TCE) phase for a range of aqueous phase velocities.
Accurate and economical solution of the pressure-head form of Richards' equation by the method of lines
TL;DR: It is shown how a differential algebrain equation implementation of the method of lines can give solutions to RE that are accurate, have good mass balance properties, explicitly control temporal truncation error, and are more economical than standard approaches for a wide range of solution accuracy.