论文标题

OpenFOAM中的异构多率传质模型

Heterogeneous Multi-Rate mass transfer models in OpenFOAM

论文作者

Municchi, Federico, di Pasquale, Nicodemo, Dentz, Marco, Icardi, Matteo

论文摘要

我们在开源有限的卷库中的多孔介质中实施了多率传输模型(MRMT)模型,以用于移动IMMOBILE传输,\ textsc {OpenFOAM} \ reg \ reg \ citep {Foundationp {Foundation2014}。与文献中可用的其他代码不同[Geiger,S.,Dentz,M.,Neuweiler,I.,SPE储层表征和仿真会议和展览(2011); Silva,O.,Carrera,J.,Dentz,M.,Kumar,S.,Alcolea,A.,Willmann,M.,水文和地球系统科学13,(2009)],我们提出的实现可以应用于复杂的三维几何形状和高度异构的领域,并在其中有多种辅助领域的参数,在那里,Mrmt vary vary vary com vary com vary ins vary。此外,是在广泛扩散的OpenFoam \ reg库中构建的,它可以轻松扩展并包含在其他型号中,并并行运行。我们简要描述了基于[Haggerty,R.,Gorelick,S.M.,Water Resources Research 31,(1995)]和[F. F。的作品的<Multicontinuummodels>库的结构,其中包括MRMT的制定。 Municchi和M. Icardi Phys。 Rev. Research 2,013041,(2020)]。对基准解决方案进行了验证,并在二维随机渗透率领域进行了测试。研究了各种物理和数值参数的作用,包括转移率,异质性和MRMT扩展中的项数。最后,我们说明了当使用高斯随机场表示渗透率和孔隙率时,异质性在传质中所起的重要作用。

We implement the Multi-Rate Mass Transfer (MRMT) model for mobile-immobile transport in porous media within the open-source finite volume library \textsc{OpenFOAM}\reg \citep{Foundation2014}. Unlike other codes available in the literature [Geiger, S., Dentz, M., Neuweiler, I., SPE Reservoir Characterisation and Simulation Conference and Exhibition (2011); Silva, O., Carrera, J., Dentz, M., Kumar, S., Alcolea, A., Willmann, M., Hydrology and Earth System Sciences 13, (2009)], we propose an implementation that can be applied to complex three-dimensional geometries and highly heterogeneous fields, where the parameters of the MRMT can arbitrarily vary in space. Furthermore, being built over the widely diffused OpenFOAM\reg library, it can be easily extended and included in other models, and run in parallel. We briefly describe the structure of the < multiContinuumModels > library that includes the formulation of the MRMT based on the works of [Haggerty, R., Gorelick, S.M., Water Resources Research 31, (1995)] and [F. Municchi and M. Icardi Phys. Rev. Research 2, 013041, (2020)]. The implementation is verified against benchmark solutions and tested on two- and three-dimensional random permeability fields. The role of various physical and numerical parameters, including the transfer rates, the heterogeneities, and the number of terms in the MRMT expansions is investigated. Finally, we illustrate the significant role played by heterogeneity in the mass transfer when permeability and porosity are represented using Gaussian random fields.

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