Florent Renac

According to our database1, Florent Renac authored at least 14 papers between 2011 and 2021.

Collaborative distances:
  • Dijkstra number2 of five.
  • Erdős number3 of five.

Timeline

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Bibliography

2021
An entropy stable high-order discontinuous Galerkin spectral element method for the Baer-Nunziato two-phase flow model.
J. Comput. Phys., 2021

Energy relaxation approximation for the compressible multicomponent flows in thermal nonequilibrium.
CoRR, 2021

2020
Analysis of finite-volume discrete adjoint fields for two-dimensional compressible Euler flows.
CoRR, 2020

Entropy stable, positive DGSEM with sharp resolution of material interfaces for a $4\times4$ two-phase flow system: a legacy from three-point schemes.
CoRR, 2020

2019
Adjoint-Based Adaptive Model and Discretization for Hyperbolic Systems with Relaxation.
Multiscale Model. Simul., 2019

Entropy stable DGSEM for nonlinear hyperbolic systems in nonconservative form with application to two-phase flows.
J. Comput. Phys., 2019

2017
A robust high-order Lagrange-projection like scheme with large time steps for the isentropic Euler equations.
Numerische Mathematik, 2017

2016
Stability Analysis of Discontinuous Galerkin Discrete Shock Profiles for Steady Scalar Conservation Laws.
SIAM J. Numer. Anal., 2016

Choice of measure source terms in interface coupling for a model problem in gas dynamics.
Math. Comput., 2016

2015
Stationary Discrete Shock Profiles for Scalar Conservation Laws with a Discontinuous Galerkin Method.
SIAM J. Numer. Anal., 2015

2014
Computation of eigenvalue sensitivity to base flow modifications in a discrete framework: Application to open-loop control.
J. Comput. Phys., 2014

2013
Fast time implicit-explicit discontinuous Galerkin method for the compressible Navier-Stokes equations.
J. Comput. Phys., 2013

2012
Time Implicit High-Order Discontinuous Galerkin Method with Reduced Evaluation Cost.
SIAM J. Sci. Comput., 2012

2011
Improvement of the recursive projection method for linear iterative scheme stabilization based on an approximate eigenvalue problem.
J. Comput. Phys., 2011


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