Název: Simplified mathematical models of fluid-structure-acoustic interaction problem motivated by human phonation process
Autoři: Valášek, Jan ; Sváček, P.
Typ dokumentu: Příspěvky z konference
Konference/Akce: Programs and Algorithms of Numerical Mathematics /22./, Hejnice (CZ), 20240623
Rok: 2025
Jazyk: eng
Abstrakt: Human phonation process represents an interesting and complex problem of fluid-structure-acoustic interaction, where the deformation of the vocal folds (elastic body) are interplaying with the fluid flow (air stream) and the acoustics. Due to its high complexity, two simplified mathematical models are described - the fluid-structure interaction (FSI) problem describing the self-induced vibrations of the vocal folds, and the fluid-structure-acoustic interaction (FSAI) problem, which also involves aeroacoustic phenomena. The FSI model is based on the incompressible Navier-Stokes equations in the ALE formulation coupled with the linear elasticity model. Both the fluid and structural models are approximated using finite element methods, and the influence of different inlet boundary conditions is discussed in detail. For the FSAI model, an aeroacoustic hybrid approach is used, incorporating the Lighthill analogy or the perturbed convective wave equation. The acoustic results strongly depend on the proper choice of the computational acoustic domain (i.e. vocal tract model). Further, the spatial and frequency distributions of sound sources computed from the FSI solution are compared for both used approaches. The final frequency spectra of acoustic pressure at the mouth position are also analyzed for both approaches.
Klíčová slova: aeroacoustic analogy; flow-induced vibrations; human phonation; Navier-Stokes equations
Číslo projektu: AP2101
Poskytovatel projektu: AV ČR
Zdrojový dokument: Programs and Algorithms of Numerical Mathematics 22 : Proceedings of Seminar, ISBN 978-80-85823-74-5
Poznámka: Související webová stránka: http://dx.doi.org/10.21136/panm.2024.16

Instituce: Matematický ústav AV ČR (web)
Informace o dostupnosti dokumentu: Dokument je dostupný v repozitáři Akademie věd.
Původní záznam: https://hdl.handle.net/11104/0368027

Trvalý odkaz NUŠL: http://www.nusl.cz/ntk/nusl-684973


Záznam je zařazen do těchto sbírek:
Věda a výzkum > AV ČR > Matematický ústav
Konferenční materiály > Příspěvky z konference
 Záznam vytvořen dne 2025-07-05, naposledy upraven 2025-07-05.


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