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On the weak solution of the fluid-structure interaction problem for shear-dependent fluids

  1. 1.
    SYSNO ASEP0458907
    Document TypeC - Proceedings Paper (int. conf.)
    R&D Document TypeConference Paper
    TitleOn the weak solution of the fluid-structure interaction problem for shear-dependent fluids
    Author(s) Hundertmark, A. (DE)
    Lukáčová-Medviďová, M. (DE)
    Nečasová, Šárka (MU-W) RID, SAI, ORCID
    Source TitleRecent Developments of Mathematical Fluid Mechanics. - Basel : Springer, 2016 / Amann H. ; Giga Y. ; Kozono H. ; Okamoto H. ; Yamazaki M. - ISSN 2297-0320 - ISBN 978-3-0348-0938-2
    Pagess. 291-319
    Number of pages29 s.
    Publication formPrint - P
    ActionInternational Conference on Mathematical Fluid Dynamics on the Occasion of Yoshihiro Shibata’s 60th Birthday
    Event date05.03.2013 - 09.03.2013
    VEvent locationNara
    CountryJP - Japan
    Event typeWRD
    Languageeng - English
    CountryCH - Switzerland
    Keywordsexistence of weak solution ; fluid-structure interaction ; hemodynamics
    Subject RIVBA - General Mathematics
    R&D ProjectsGAP201/11/1304 GA ČR - Czech Science Foundation (CSF)
    LC06052 GA MŠMT - Ministry of Education, Youth and Sports (MEYS)
    Institutional supportMU-W - RVO:67985840
    EID SCOPUS84964285299
    DOI10.1007/978-3-0348-0939-9_16
    AnnotationIn this paper the coupled fluid-structure interaction problem for incompressible non-Newtonian shear-dependent fluid flow in two-dimensional time-dependent domain is studied. One part of the domain boundary consists of an elastic wall. Its temporal evolution is governed by the generalized string equation with action of the fluid forces by means of the Neumann type boundary condition. The aim of this work is to present the limiting process for the auxiliary (...) (...)-problem. The weak solution of this auxiliary problem has been studied in our recent work (Hundertmark-Zaušková, Lukáčová-Medvid’ová, Nečasová, On the existence of weak solution to the coupled fluid-structure interaction problem for non-Newtonian shear-dependent fluid, J. Math. Soc. Japan (in press)).
    WorkplaceMathematical Institute
    ContactJarmila Štruncová, struncova@math.cas.cz, library@math.cas.cz, Tel.: 222 090 757
    Year of Publishing2017
Number of the records: 1  

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