Modeling Turbulence in Permeable Media: The Double-Decomposition Concept Revisited

In this article, a concept named double decomposition, which is used to model turbulent flows in porous media, is examined. This concept is based on the idea that in a turbulent flow through a porous matrix, local instantaneous variables can be averaged in time and space, simultaneously. Depending o...

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主要作者: Marcelo J. S. de Lemos
格式: 文件
语言:English
出版: MDPI AG 2022-01-01
丛编:Physics
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在线阅读:https://www.mdpi.com/2624-8174/4/1/10
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author Marcelo J. S. de Lemos
author_facet Marcelo J. S. de Lemos
author_sort Marcelo J. S. de Lemos
collection DOAJ
description In this article, a concept named double decomposition, which is used to model turbulent flows in porous media, is examined. This concept is based on the idea that in a turbulent flow through a porous matrix, local instantaneous variables can be averaged in time and space, simultaneously. Depending on how these operators are applied, averaged equations take different forms. In this article, instantaneous local equations are averaged using both operators and a different set of equations resulting from such operations are commented upon. Additional terms proposed for the averaged equations are discussed.
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spelling doaj.art-3184eab0e9ff4f6cb11c8a07229830502023-11-30T21:59:50ZengMDPI AGPhysics2624-81742022-01-014112413110.3390/physics4010010Modeling Turbulence in Permeable Media: The Double-Decomposition Concept RevisitedMarcelo J. S. de Lemos0Departmento de Energia—IEME, Instituto Tecnológico de Aeronáutica—ITA, São José dos Campos 12228-900, BrazilIn this article, a concept named double decomposition, which is used to model turbulent flows in porous media, is examined. This concept is based on the idea that in a turbulent flow through a porous matrix, local instantaneous variables can be averaged in time and space, simultaneously. Depending on how these operators are applied, averaged equations take different forms. In this article, instantaneous local equations are averaged using both operators and a different set of equations resulting from such operations are commented upon. Additional terms proposed for the averaged equations are discussed.https://www.mdpi.com/2624-8174/4/1/10turbulent flowmodelingdouble decompositionpermeable structuresporous media
spellingShingle Marcelo J. S. de Lemos
Modeling Turbulence in Permeable Media: The Double-Decomposition Concept Revisited
Physics
turbulent flow
modeling
double decomposition
permeable structures
porous media
title Modeling Turbulence in Permeable Media: The Double-Decomposition Concept Revisited
title_full Modeling Turbulence in Permeable Media: The Double-Decomposition Concept Revisited
title_fullStr Modeling Turbulence in Permeable Media: The Double-Decomposition Concept Revisited
title_full_unstemmed Modeling Turbulence in Permeable Media: The Double-Decomposition Concept Revisited
title_short Modeling Turbulence in Permeable Media: The Double-Decomposition Concept Revisited
title_sort modeling turbulence in permeable media the double decomposition concept revisited
topic turbulent flow
modeling
double decomposition
permeable structures
porous media
url https://www.mdpi.com/2624-8174/4/1/10
work_keys_str_mv AT marcelojsdelemos modelingturbulenceinpermeablemediathedoubledecompositionconceptrevisited