Coupling non-local rheology and volume of fluid (VOF) method: a finite volume method (FVM) implementation

Additional to a behavior switching between solid-like and liquid-like, dense granular flows also present propagating grain size-dependent effects also called non-local effects. Such behaviors cannot be efficiently modeled by standard rheologies such as µ(I)-rheology but have to be dealt with advance...

Full description

Bibliographic Details
Main Authors: Faroux Dorian, Washino Kimiaki, Tsuji Takuya, Tanaka Toshitsugu
Format: Article
Language:English
Published: EDP Sciences 2021-01-01
Series:EPJ Web of Conferences
Online Access:https://www.epj-conferences.org/articles/epjconf/pdf/2021/03/epjconf_pg2021_03025.pdf
id doaj-a50b1077c0d84849b9ec396ee47017db
record_format Article
spelling doaj-a50b1077c0d84849b9ec396ee47017db2021-08-03T00:59:02ZengEDP SciencesEPJ Web of Conferences2100-014X2021-01-012490302510.1051/epjconf/202124903025epjconf_pg2021_03025Coupling non-local rheology and volume of fluid (VOF) method: a finite volume method (FVM) implementationFaroux Dorian0Washino Kimiaki1Tsuji Takuya2Tanaka Toshitsugu3Dept. of Mechanical Eng. Osaka Univ.Dept. of Mechanical Eng. Osaka Univ.Dept. of Mechanical Eng. Osaka Univ.Dept. of Mechanical Eng. Osaka Univ.Additional to a behavior switching between solid-like and liquid-like, dense granular flows also present propagating grain size-dependent effects also called non-local effects. Such behaviors cannot be efficiently modeled by standard rheologies such as µ(I)-rheology but have to be dealt with advanced non-local models. Unfortunately, these models are still new and cannot be used easily nor be used for various configurations. We propose in this work a FVM implementation of the recently popular NGF model coupled with the VOF method in order to both make non-local modeling more accessible to everyone and suitable not only for single-phase flows but also for two-phase flows. The proposed implementation has the advantage to be extremely straightforward and to only require a supplementary stabilization loop compared to the theoretical equations. We then applied our new framework to both single and two-phase flows for validation.https://www.epj-conferences.org/articles/epjconf/pdf/2021/03/epjconf_pg2021_03025.pdf
collection DOAJ
language English
format Article
sources DOAJ
author Faroux Dorian
Washino Kimiaki
Tsuji Takuya
Tanaka Toshitsugu
spellingShingle Faroux Dorian
Washino Kimiaki
Tsuji Takuya
Tanaka Toshitsugu
Coupling non-local rheology and volume of fluid (VOF) method: a finite volume method (FVM) implementation
EPJ Web of Conferences
author_facet Faroux Dorian
Washino Kimiaki
Tsuji Takuya
Tanaka Toshitsugu
author_sort Faroux Dorian
title Coupling non-local rheology and volume of fluid (VOF) method: a finite volume method (FVM) implementation
title_short Coupling non-local rheology and volume of fluid (VOF) method: a finite volume method (FVM) implementation
title_full Coupling non-local rheology and volume of fluid (VOF) method: a finite volume method (FVM) implementation
title_fullStr Coupling non-local rheology and volume of fluid (VOF) method: a finite volume method (FVM) implementation
title_full_unstemmed Coupling non-local rheology and volume of fluid (VOF) method: a finite volume method (FVM) implementation
title_sort coupling non-local rheology and volume of fluid (vof) method: a finite volume method (fvm) implementation
publisher EDP Sciences
series EPJ Web of Conferences
issn 2100-014X
publishDate 2021-01-01
description Additional to a behavior switching between solid-like and liquid-like, dense granular flows also present propagating grain size-dependent effects also called non-local effects. Such behaviors cannot be efficiently modeled by standard rheologies such as µ(I)-rheology but have to be dealt with advanced non-local models. Unfortunately, these models are still new and cannot be used easily nor be used for various configurations. We propose in this work a FVM implementation of the recently popular NGF model coupled with the VOF method in order to both make non-local modeling more accessible to everyone and suitable not only for single-phase flows but also for two-phase flows. The proposed implementation has the advantage to be extremely straightforward and to only require a supplementary stabilization loop compared to the theoretical equations. We then applied our new framework to both single and two-phase flows for validation.
url https://www.epj-conferences.org/articles/epjconf/pdf/2021/03/epjconf_pg2021_03025.pdf
work_keys_str_mv AT farouxdorian couplingnonlocalrheologyandvolumeoffluidvofmethodafinitevolumemethodfvmimplementation
AT washinokimiaki couplingnonlocalrheologyandvolumeoffluidvofmethodafinitevolumemethodfvmimplementation
AT tsujitakuya couplingnonlocalrheologyandvolumeoffluidvofmethodafinitevolumemethodfvmimplementation
AT tanakatoshitsugu couplingnonlocalrheologyandvolumeoffluidvofmethodafinitevolumemethodfvmimplementation
_version_ 1721224552590082048