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Numerical simulations of incompressible flow about a vibrating profile

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    SYSNO ASEP0325678
    Document TypeC - Proceedings Paper (int. conf.)
    R&D Document TypeConference Paper
    TitleNumerical simulations of incompressible flow about a vibrating profile
    TitleNumerické simulace nestlačitelného proudění kolem vibrujícího profilu
    Author(s) Honzátko, R. (CZ)
    Horáček, Jaromír (UT-L) RID, ORCID
    Kozel, Karel (UT-L) RID
    Source Title18th International Conference on CMM 2009 - Short Papers. - Zielona Gora : University of Zielona Gora, 2009 / Kuczma M ; Wilmaňski K ; Szajna W - ISBN 978-83-7481-245-0
    Pagess. 209-210
    Number of pages2 s.
    ActionInternational conference on Computer Methods in Mechanics 2009 /18./
    Event date18.05.2009-21.05.2009
    VEvent locationZielona Gora
    CountryPL - Poland
    Event typeWRD
    Languageeng - English
    CountryPL - Poland
    Keywordsdual-time stepping method ; finite volume method ; vibrating profile
    Subject RIVBI - Acoustics
    R&D ProjectsIAA200760613 GA AV ČR - Academy of Sciences of the Czech Republic (AV ČR)
    CEZAV0Z20760514 - UT-L (2005-2011)
    UT WOS000261093100065
    AnnotationThe work deals with a numerical solution of the interaction of 2D flow and a freely vibrating profile with large amplitudes. The profile with two degrees of freedom can oscillate around an elastic axis and in the vertical direction. The profile motion is described by two nonlinear ordinary differential equations. They are solved numerically using four-order Runge-Kutta method. The mathematical model of laminar viscous flow is represented by the unsteady Navier-Stokes equations. Numerical schemes of the finite volume method are applied on a structured quadrilateral C-mesh. The method of artificial compressibility together with a time marching method are used for steady state calculations, which precede the unsteady solution. Dual time stepping method is employed for unsteady numerical simulations. Deformations of the computational domain due to the profile motion are treated using the Arbitrary Lagrangian-Eulerian method.
    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 Publishing2010
Number of the records: 1  

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