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Pierre Lubin

Researcher at University of Bordeaux

Publications -  64
Citations -  1434

Pierre Lubin is an academic researcher from University of Bordeaux. The author has contributed to research in topics: Breaking wave & Large eddy simulation. The author has an hindex of 17, co-authored 63 publications receiving 1304 citations. Previous affiliations of Pierre Lubin include École nationale supérieure de chimie et de physique de Bordeaux & University of Queensland.

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Three-dimensional Large Eddy Simulation of air entrainment under plunging breaking waves

TL;DR: In this article, the authors presented and discussed the results obtained from simulating three-dimensional plunging breaking waves by solving the Navier-Stokes equations, in air and water, coupled with a dynamic subgrid scale turbulence model (Large Eddy Simulation, LES).
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Towards large eddy simulation of isothermal two-phase flows: Governing equations and a priori tests

TL;DR: The potential of application of LES in the calculation of turbulent two-phase flows, in the case where each phase is resolved and interfaces remain much larger than the mesh size, is reported on.
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An adaptative augmented Lagrangian method for three-dimensional multimaterial flows

TL;DR: In this paper, an adaptative augmented Lagrangian method is proposed to solve the predictor solution, satisfying at the same time the conservation equations as well as the incompressibility constraint.
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High-frequency turbulence and suspended sediment concentration measurements in the Garonne River tidal bore

TL;DR: In this article, the authors used acoustic Doppler velocimetry to measure the suspended sediment concentration of the undular tidal bore of the Garonne River in France, and found that the net sediment flux magnitude was 30 times larger than the ebb tide net flux.
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Numerical simulation of phase separation and a priori two-phase LES filtering

TL;DR: In this paper, the authors report on the potential application of LES in the calculation of turbulent isothermal two-phase flows, in the case where the large scales of each phase are resolved and small interface structures can be smaller than the mesh size.