Localisation

Adresse

Aix-Marseille Université
Institut de Mathématiques de Marseille (I2M) - UMR 7373
3 place Victor Hugo
Case 19
13331 Marseille Cedex 3

Julia • CHARRIER
Maître de Conférences (MCF F) • Affiliation : Aix-Marseille Université (AMU)
Site : Château-Gombert (CMI) • Bureau : R 318 • Etage du bureau : 3 •


Groupe(s) scientifiques(s) de l'utilisateur :
Thématiques scientifiques :
  • Analyse numérique et calcul scientifique
  • EDP elliptiques
  • EDP Hyperboliques

 

Publications HAL

2020/08 Journal of Hyperbolic Differential EquationsExistence and uniqueness result for an hyperbolic scalar conservation law with a stochastic force using a finite volume approximation

2019/09 WELL-POSEDNESS RESULT FOR AN HYPERBOLIC SCALAR CONSERVATION LAW WITH A STOCHASTIC FORCE USING A FINITE VOLUME APPROXIMATION

2018/05 Existence, uniqueness of the solution and convergence of nite volume approximations for hyperbolic scalar conservation laws with multiplicative noise

2016/03 ESAIM: Mathematical Modelling and Numerical AnalysisNumerical approximation of stochastic conservation laws on bounded domains

2016/01 Mathematics of ComputationConvergence of flux-splitting finite volume schemes for hyperbolic scalar conservation laws with a multiplicative stochastic perturbation

2015/01 SIAM/ASA Journal on Uncertainty QuantificationNumerical Analysis of the Advection-Diffusion of a Solute in Porous Media with Uncertainty

2013/01 Stochastics and Partial Differential Equations: Analysis and ComputationsWeak truncation error estimates for elliptic PDES with lorgnormal coefficients

2012/01 SIAM Journal on Numerical AnalysisStrong and Weak Error Estimates for Elliptic Partial Differential Equations with Random Coefficients

2011/07 Analyse numérique d’équations aux dérivées aléatoires, applications à l’hydrogéologie

2011/03 Numerical analysis of the advection-diffusion of a solute in random media

2011/03 Simulation of Transport in 2D heterogeneous Porous media via a Random-Walk Particle Tracking Method

2010/06 Strong and weak error estimates for the solutions of elliptic partial differential equations with random coefficients

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