Number of the records: 1  

A parallel algorithm for flux-based bounded scalar Re-distribution

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    SYSNO ASEP0560814
    Document TypeC - Proceedings Paper (int. conf.)
    R&D Document TypeThe record was not marked in the RIV
    TitleA parallel algorithm for flux-based bounded scalar Re-distribution
    Author(s) Isoz, Martin (UT-L) ORCID
    Plachá, M. (CZ)
    Number of authors2
    Source TitleTopical Problems of Fluid Mechanics 2022. - Praha : Ústav termomechaniky AV ČR, v. v. i., 2022 / Šimurda D. ; Bodnár T. - ISSN 2336-5781 - ISBN 978-80-87012-77-2
    Pagess. 87-94
    Number of pages8 s.
    Publication formPrint - P
    ActionTopical problems of fluid mechanics 2022
    Event date16.02.2022 - 18.02.2022
    VEvent locationPraha
    CountryCZ - Czech Republic
    Event typeEUR
    Languageeng - English
    CountryCZ - Czech Republic
    KeywordsCFD ; OpenFOAM ; scalar redistribution
    Subject RIVBA - General Mathematics
    OECD categoryApplied mechanics
    R&D ProjectsEF15_003/0000493 GA MŠMT - Ministry of Education, Youth and Sports (MEYS)
    Institutional supportUT-L - RVO:61388998
    DOI10.14311/TPFM.2022.013
    AnnotationLet us assume a bounded scalar function ? : Q = I × ? ? ?0, 1?, I ? R, ? ? R3, where Q is an open bounded domain and its discrete counterpart ?h defined on a computational mesh Qh = Ih × ?h. The problem of redistribution of ?h over ?h ensuring the scalar boundedness while maintaining the invariance of R ?h ?h dV is surprisingly frequent within the field of computational fluid dynamics (CFD). The present contribution is motivated by the case arising from coupling Lagrangian particle tracking and particle deposition within ? h with Eulerian CFD computation. We propose an algorithm for ?h redistribution that is (i) based on fluxes over the computational cells faces, i.e. suitable for finite volume (FV) computations, (ii) localized, meaning that a cell ?h P with ?hP > 1 affects only its closest neighbors with ?h < 1, and (iii) designed for parallel computations leveraging the standard domain decomposition methods.
    WorkplaceInstitute of Thermomechanics
    ContactMarie Kajprová, kajprova@it.cas.cz, Tel.: 266 053 154 ; Jana Lahovská, jaja@it.cas.cz, Tel.: 266 053 823
    Year of Publishing2023
    Electronic addresshttp://www2.it.cas.cz/fm2015/im/admin/showfile/data/my/Papers/2022/13-TPFM2022.pdf
Number of the records: 1  

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