J
Jean-Sébastien Schotté
Publications - 9
Citations - 227
Jean-Sébastien Schotté is an academic researcher. The author has contributed to research in topics: Finite element method & Inviscid flow. The author has an hindex of 9, co-authored 9 publications receiving 201 citations.
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Modeling of Fuel Sloshing and its Physical Effects on Flutter
TL;DR: In this article, the importance or insignificance of accounting for the hydroelastic effect when modeling an internal fluid and its container as well as accounting for that container when modeling the aerodynamics of the overall aeroelastic system was discussed.
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Various modelling levels to represent internal liquid behaviour in the vibration analysis of complex structures
TL;DR: In this article, a review of different linear models that can be used to take into account an internal incompressible liquid in the vibratory analysis of a complex structure is presented.
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Incompressible hydroelastic vibrations: finite element modelling of the elastogravity operator
TL;DR: In this article, the authors deal with the low frequency vibratory analysis of fluid-structure interactions in an elastic tank partially filled with an incompressible inviscid liquid.
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Linearized formulation for fluid-structure interaction: Application to the linear dynamic response of a pressurized elastic structure containing a fluid with a free surface
TL;DR: In this article, a linearized formulation adapted to a rational computation of the vibrations of such coupled systems is proposed, which considers the fluid displacement field with respect to a static equilibrium configuration as the natural variable describing the fluid motion, as classically done in structural dynamics.
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Energy approach for static and linearized dynamic studies of elastic structures containing incompressible liquids with capillarity: a theoretical formulation
TL;DR: In this article, an energy approach is used to obtain a variational formulation of the small amplitude vibrations of the coupled problem around the nonlinear static equilibrium position, where the incompressibility of the liquid and the contact condition at the fluid-structure interface are introduced by Lagrange multipliers.