Pore-scale simulation of dispersion
By R. Maier, D. M. Kroll, R. Bernard, S. Howington, John F. Peters, H. Davis. 2000
192 citations recorded by the source corpus.
Subfields: Computational Mechanics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/77abe7f6b6c20fc7001efc2b36270329b9213433
How researchers see this paper
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In Computational Mechanics
In Nuclear and High Energy Physics
- Martin J. Blunt
- Branko Bijeljic
- Peyman Mostaghimi
- Daniel M. Tartakovsky
- Shlomo P. Neuman
- Harvey Scher
- Brian Berkowitz
Citations in the corpus
- Simulation of Flow and Dispersion on Pore-Space Images (2012, methodology): “For discretizing the governing equations in 3D, we have applied the semiimplicit method for pressure-linked equations (SIMPLE), pioneered by Patankar and Spalding (1972), which has been applied widely to the fields of computational fluid dynamics (CFD) and numerical heat transfer.”
- Perspective on theories of non-Fickian transport in heterogeneous media (2009, background): “Several experimental [13,47] and numerical [49,10] investigations concluded that the underlying stochastic transport process must likewise be non-Fickian regardless of how small one takes x to be.”
- Pore‐scale modeling of transverse dispersion in porous media (2007, methodology): “Using this approach the dispersion coefficient as a function of Péclet number was predicted successfully when the pore structure was relatively simple with little pore-scale heterogeneity [Maier et al., 2000].”
- A review of phase change heat transfer in shape-stabilized phase change materials (ss-PCMs) based on porous supports for thermal energy storage (2021, methodology): “Currently, there are four methods to reconstruct the pore structure: (1) X-ray computed tomography (CT) [132, 133] (2) quartet structure generation set (QSGS) method [134, 135] (3) hard-sphere Monte-Carlo method [136] (4) random obstacle location method [137].”
- Pore‐scale modeling of longitudinal dispersion (2004, background): “79 are reported in the literature [Saffman, 1960; Bear, 1988; Latour et al., 1993; Amin et al., 1997; Maier et al., 2000].”