2021
DOI: 10.1016/j.cpc.2020.107763
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Heterogeneous Multi-Rate mass transfer models in OpenFOAM®

Abstract: Implementation of the Multi-Rate mass transfer model in OpenFOAM ® • The model allows heterogeneous fields and arbitrary geometry • Comparison against analytical solutions • OpenFOAM ® based workflow for geological simulations.

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Cited by 10 publications
(4 citation statements)
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“…In addition, anomalous transport across an abrupt interface in which the dispersion coefficient or porosity changes was systematically studied by Zhang, LaBolle, and Pohlmann (2009). More recently, a heterogeneous MRMT model was developed to simulate solute transport in highly heterogeneous aquifers, where the parameters of the MRMT can arbitrarily vary in space (Municchi et al., 2021) or in time in response to changes in the flow field (Guo et al., 2020). These studies shed light on further extension of nonlocal transport models (including DHDM) in simulating anomalous transport in natural aquifers with high heterogeneity.…”
Section: Limitations and Further Extensionmentioning
confidence: 99%
“…In addition, anomalous transport across an abrupt interface in which the dispersion coefficient or porosity changes was systematically studied by Zhang, LaBolle, and Pohlmann (2009). More recently, a heterogeneous MRMT model was developed to simulate solute transport in highly heterogeneous aquifers, where the parameters of the MRMT can arbitrarily vary in space (Municchi et al., 2021) or in time in response to changes in the flow field (Guo et al., 2020). These studies shed light on further extension of nonlocal transport models (including DHDM) in simulating anomalous transport in natural aquifers with high heterogeneity.…”
Section: Limitations and Further Extensionmentioning
confidence: 99%
“…A model of this system would simulate fluid flow using conservation of mass and momentum equations, along with a state equation relating the fluid density to other state variables (e.g., pressure, composition, and temperature) [ 111 – 113 , 155 , 158 – 160 ]. Such a model is embodied in the celebrated Navier-Stokes equations, and readily available solvers exist to solve for a microscale velocity field for complicated fluid distributions typical of porous medium systems [ 154 , 155 , 160 , 161 ]. Once a velocity field is available, a set of species transport and reaction equations must be formulated and solved to model the fluid composition [ 118 , 124 , 141 , 157 , 162 , 163 ].…”
Section: Mechanistic Modelingmentioning
confidence: 99%
“…Mechanistic microscale modeling can be used to study the evolution of complex geochemical systems in space, for example informing the evolution of a system along a flowpath [ 126 , 155 , 158 , 163 , 167 170 ]. A limitation is that the computational burden for solving such a system will limit the domain to a size on the order of typically less than a 20 times the characteristic length of the system in each spatial dimension, and usually much less than this for readily available computational resources [ 148 , 154 , 155 , 157 , 171 ]. For an unconsolidated porous medium system, the characteristic length is often taken as the Sauter mean grain diameter [ 155 , 172 174 ].…”
Section: Mechanistic Modelingmentioning
confidence: 99%
“…The confidence of these laws is affected by uncertainties due to the nonlinear correlation between the defining features of the geometries and the resulting macroscale parameters, respectively, the input and output features of these models . As a way to improve the confidence of these models and spurred on by the increasing availability of computational resources, in recent years a host of microscale models have been developed that completely describe porous media behavior at the pore scale. …”
Section: Introductionmentioning
confidence: 99%