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Erwin Franquet

Researcher at University of Pau and Pays de l'Adour

Publications -  47
Citations -  1047

Erwin Franquet is an academic researcher from University of Pau and Pays de l'Adour. The author has contributed to research in topics: Phase-change material & Latent heat. The author has an hindex of 14, co-authored 41 publications receiving 793 citations. Previous affiliations of Erwin Franquet include French Institute for Research in Computer Science and Automation & University of Provence.

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Free underexpanded jets in a quiescent medium: A review

TL;DR: In this article, the authors present an exhaustive overview of the main experimental papers dealing with underexpanded jets, from those where there is clearly a lack of confidence, and some clues are given on the numerical methods that may be used if one wants to study such jets numerically, together with an emphasis on the specific thermodynamic difficulties associated to this kind of extreme conditions.
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A relaxation-projection method for compressible flows. Part II: Artificial heat exchanges for multiphase shocks

TL;DR: The present Lagrangian numerical scheme thus combines Riemann solvers and artificial heat exchanges and is validated against exact solutions based on the multiphase shock relations as well as exact solutions of the Euler equations in the context of interface problems.
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Optimization of solar DHW system including PCM media

TL;DR: In this paper, the phase change materials (PCM) are placed in the heat transfer fluid solar loop from the domestic hot water (SDHW) system, and a genetic algorithm is used to propose an optimized system configuration.
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Modelling detonation waves in condensed energetic materials: multiphase CJ conditions and multidimensional computations

TL;DR: In this paper, a hyperbolic multiphase flow model with a single pressure and a single velocity but several temperatures is proposed to deal with the detonation dynamics of condensed energetic materials.
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A relaxation-projection method for compressible flows. Part I: The numerical equation of state for the Euler equations

TL;DR: A new projection method is developed for the Euler equations to determine the thermodynamic state in computational cells that is very robust, accurate, oscillation free and conservative and extended to the numerical approximation of a non-conservative hyperbolic multiphase flow model for interface computation and shock propagation into mixtures.