P
Pascal Galon
Researcher at Université Paris-Saclay
Publications - 34
Citations - 349
Pascal Galon is an academic researcher from Université Paris-Saclay. The author has contributed to research in topics: Fluid–structure interaction & Finite volume method. The author has an hindex of 10, co-authored 31 publications receiving 271 citations. Previous affiliations of Pascal Galon include Centre national de la recherche scientifique & French Alternative Energies and Atomic Energy Commission.
Papers
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Numerical experiments using a HLLC-type scheme with ALE formulation for compressible two-phase flows five-equation models with phase transition
TL;DR: In this paper, a HLLC-type scheme is presented and implemented in the context of Arbitrary Lagrangian-Eulerian formulation for solving the five-equation models.
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Numerical investigations of water-hammer with column-separation induced by vaporous cavitation using a one-dimensional Finite-Volume approach
TL;DR: Water-hammer with column-separation induced by cavitation is investigated numerically in this paper, where a quasi-1D Finite-Volume approach is developed for compressible flows in pipelines.
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Validation of a two-fluid model on unsteady liquid–vapor water flows
TL;DR: In this paper, a two-fluid two-phase flow model was validated in some highly unsteady situations involving strong rarefaction waves and shocks in water-vapor flows.
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HLLC-type Riemann solver with approximated two-phase contact for the computation of the Baer-Nunziato two-fluid model
TL;DR: A new HLLC-type Riemann solver is built based on the solver proposed by Tokareva & Toro, and the key idea lies in an approximation of the two-phase contact discontinuity of the Baer–Nunziato model, which allows to bypass the resolution of a non-linear equation based on those Riem Mann invariants.
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On the computation of the Baer-Nunziato model using ALE formulation with HLL- and HLLC-type solvers towards fluid-structure interactions
Frédéric Daude,Pascal Galon +1 more
TL;DR: The HLLC solver initially proposed by Tokareva and Toro 1 for the Baer-Nunziato model is based on an approximate solution of local Riemann problems containing all the characteristic fields present in the exact solution.