The well-posedness of a swimming model in the 3-D incompressible fluid governed by the nonstationary Stokes equation

Alexander Khapalov

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Displaying similar documents to “The well-posedness of a swimming model in the 3-D incompressible fluid governed by the nonstationary Stokes equation”

Addendum to "The well-posedness of a swimming model in the 3-D incompressible fluid governed by the nonstationary Stokes equation"

Alexander Khapalov (2013)

International Journal of Applied Mathematics and Computer Science

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In this addendum we address some unintentional omission in the description of the swimming model in our recent paper (Khapalov, 2013).

Vorticity dynamics and turbulence models for large-Eddy simulations

Georges-Henri Cottet, Delia Jiroveanu, Bertrand Michaux (2003)

ESAIM: Mathematical Modelling and Numerical Analysis - Modélisation Mathématique et Analyse Numérique

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We consider in this paper the problem of finding appropriate models for Large Eddy Simulations of turbulent incompressible flows from a mathematical point of view. The Smagorinsky model is analyzed and the vorticity formulation of the Navier–Stokes equations is used to explore more efficient subgrid-scale models as minimal regularizations of these equations. Two classes of variants of the Smagorinsky model emerge from this approach: a model based on anisotropic turbulent viscosity and...

Simplified mathematical models of fluid-structure-acoustic interaction problem motivated by human phonation process

Valášek, Jan, Sváček, Petr

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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...

Approximate controllability for a linear model of fluid structure interaction

Axel Osses, Jean-Pierre Puel (1999)

ESAIM: Control, Optimisation and Calculus of Variations

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