4.7 Article

Generic tool for numerical simulation of transformation-diffusion processes in complex volume geometric shapes: Application to microbial decomposition of organic matter

期刊

COMPUTERS & GEOSCIENCES
卷 169, 期 -, 页码 -

出版社

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.cageo.2022.105240

关键词

computational Modeling; Biological dynamics; Pore space; Computational geometry; Explicit and implicit numerical scheme

资金

  1. Agence Nationale de la Recherche (ANR, France) [ANR-15-CE01-0006-01]
  2. Khalifa University (Abu Dhabi)

向作者/读者索取更多资源

This paper presents a generic framework for numerical simulation of transformation-diffusion processes in complex volume geometric shapes, with significant advancements in microbial degradation simulation. By updating the valuated graph in parallel, a more efficient numerical simulation scheme was developed, which demonstrated its effectiveness through validation with results similar to classical Lattice Boltzmann Method but in significantly shorter computing time.
This paper presents a generic framework for the numerical simulation of transformation-diffusion processes in complex volume geometric shapes. This work follows a previous one devoted to the simulation of microbial degradation of organic matter in porous system at microscopic scale using a graph based method. The pore space is represented by an optimal ball network. We generalized and improved the MOSAIC method significantly and thus yielded a much more generic and efficient numerical simulation scheme. We proposed to improve the numerical explicit scheme presented in a previous paper by updating the valuated graph in parallel instead of sequentially. From this parallel numerical explicit scheme, we derived an implicit numerical scheme that very significantly reduced the computational cost of the simulation of the diffusion process. We validated our method by comparing the results to the ones provided by classical Lattice Boltzmann Method (LBM) within the context of microbial decomposition simulation. For the same datasets, we obtained similar results in a significantly shorter computing time (i.e., 10-15 min) than the prior work (several hours). Besides the classical LBM method takes around 3 weeks computing time. This paper presents through details the algorithmic and mathematical schemes used in a previous paper.

作者

我是这篇论文的作者
点击您的名字以认领此论文并将其添加到您的个人资料中。

评论

主要评分

4.7
评分不足

次要评分

新颖性
-
重要性
-
科学严谨性
-
评价这篇论文

推荐

暂无数据
暂无数据