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Numerical evaluation of artificial boundary condition for wall-bounded stably stratified flows

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    SYSNO ASEP0538082
    Document TypeJ - Journal Article
    R&D Document TypeJournal Article
    Subsidiary JČlánek ve WOS
    TitleNumerical evaluation of artificial boundary condition for wall-bounded stably stratified flows
    Author(s) Bodnár, Tomáš (MU-W) RID, SAI, ORCID
    Fraunié, P. (FR)
    Knobloch, P. (CZ)
    Řezníček, Hynek (MU-W) SAI, ORCID
    Source TitleDiscrete and Continuous Dynamical systems - Series S, Series S. - : AIMS Press - ISSN 1937-1632
    Roč. 14, č. 3 (2021), s. 785-801
    Number of pages17 s.
    Languageeng - English
    CountryUS - United States
    Keywordsstratified fluid ; finite difference method ; Lee waves ; artificial boundary conditions
    Subject RIVBA - General Mathematics
    OECD categoryPure mathematics
    R&D ProjectsGA16-03230S GA ČR - Czech Science Foundation (CSF)
    GA19-04243S GA ČR - Czech Science Foundation (CSF)
    Method of publishingOpen access
    Institutional supportMU-W - RVO:67985840
    UT WOS000608373600003
    EID SCOPUS85099683097
    DOI10.3934/dcdss.2020333
    AnnotationThe paper presents a numerical study of the efficiency of the newly proposed far-field boundary simulations of wall-bounded, stably stratified flows. The comparison of numerical solutions obtained on large and truncated computational domain demonstrates how the solution is affected by the adopted far-field conditions. The mathematical model is based on Boussinesq approximation for stably stratified viscous variable density incompressible fluid. The three-dimensional numerical simulations of the steady flow over an isolated hill were performed using a high-resolution compact finite difference code, with artificial compressibility method used for pressure computation. The mutual comparison of the full domain reference solution and the truncated domain solution is provided and the influence of the newly proposed far-field boundary condition is discussed.
    WorkplaceMathematical Institute
    ContactJarmila Štruncová, struncova@math.cas.cz, library@math.cas.cz, Tel.: 222 090 757
    Year of Publishing2022
    Electronic addresshttp://dx.doi.org/10.3934/dcdss.2020333
Number of the records: 1  

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