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Benjamin Bouscasse

Researcher at École centrale de Nantes

Publications -  60
Citations -  1275

Benjamin Bouscasse is an academic researcher from École centrale de Nantes. The author has contributed to research in topics: Computational fluid dynamics & Solver. The author has an hindex of 17, co-authored 47 publications receiving 977 citations. Previous affiliations of Benjamin Bouscasse include École Centrale Paris & Technical University of Madrid.

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Nonlinear water wave interaction with floating bodies in SPH

TL;DR: In this paper, a weakly compressible SPH solver is presented for applications involving nonlinear interaction between water waves and floating bodies, and a complete algorithm able to compute fully coupled viscous Fluid-Solid interactions is described.
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Particle packing algorithm for SPH schemes

TL;DR: This work refers to an equilibrium configuration as the set of particle positions which, under static conditions, does not lead to particle resettlement, and proves that the spurious particle motion is caused by inaccuracies in the SPHrepresentation of the pressure gradient.
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Energy balance in the δ-SPH scheme

TL;DR: In this paper, an in-depth analysis of the energy balance in the δ -SPH model has been carried out, highlighting that the dissipative term is generally small and it mainly acts when spurious high-frequency acoustic components are excited.
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Study of ship wave breaking patterns using 3D parallel SPH simulations

TL;DR: An analysis of the 3D wave pattern generated by a ship in stationary forward motion has been performed with a specific focus on the bow breaking wave, with a novel 3D parallel SPH solver designed and preliminarily tested using a specifically conceived geometry.
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Numerical and Experimental Investigation of Nonlinear Shallow Water Sloshing

TL;DR: In this paper, a numerical and experimental analysis of sloshing phenomena (i.e., violent fluid motions inside a tank) has been conducted in shallow water regimes, where a narrow tank has been used to limit three-dimensional effects and allow for an extensive study of two-dimensional waves.