Localisation

Adresse

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

Maxime • Hauray
Maître de Conférences (MCF H) • Affiliation : Aix-Marseille Université (AMU)
Site : Saint-Charles • Bureau : E-03 • Etage du bureau : 1 (bât. 8) •

Responsable suppléant du groupe AA (depuis le 01/09/2014).

Groupe(s) scientifiques(s) de l'utilisateur :
Thématiques scientifiques :
  • Équations cinétiques
  • EDP elliptiques
  • EDP parabolique, dynamique des populations
  • Mathématiques pour l'évolution et la biologie
  • Mécanique des fluides
  • Modélisation, équations liées à la biologie
  • Probabilités

 

Publications HAL

2017/02 Rigorous derivation of Lindblad equations from quantum jumps processes in 1D

2016/11 Annals of ProbabilityPropagation of chaos for the Landau equation with moderately soft potentials

2016/03 Journal of Statistical PhysicsUniform Contractivity in Wasserstein Metric for the Original 1D Kac’s Model

2016/01 Comptes Rendus. MathématiqueThe effective Vlasov-Poisson system for strongly magnetized plasmas

2016/01 Communications in Mathematical SciencesDe coherence for a heavy particle interacting with a light one: new analysis and numerics

2015/11 Propagation of chaos for the Vlasov-Poisson-Fokker-Planck system in 1D

2015/10 Mean-field limit for collective behavior models with sharp sensitivity regions

2015/01 Communications in Mathematical PhysicsStability issues in the quasineutral limit of the one-dimensional Vlasov-Poisson equation

2015/01 Annales Scientifiques de l’École Normale SupérieureParticles approximations of Vlasov equations with singular forces : Propagation of chaos

2014/06 Local well-posedness of the generalized Cucker-Smale model

2014/01 Journal of Functional AnalysisON KAC’S CHAOS AND RELATED PROBLEMS

2014/01 Journal of the European Mathematical SocietyPropagation of chaos for the 2D viscous vortex model

2013/09 Mean field limit for the one dimensional Vlasov-Poisson equation

2013/04 The derivation of Swarming models: Mean-Field Limit and Wasserstein distances

2011/07 Annales de l’Institut Henri Poincaré C, Analyse non linéaireWELL-POSEDNESS OF A DIFFUSIVE GYROKINETIC MODEL

2011/01 Annali di Matematica Pura ed ApplicataA new proof of the uniqueness of the flow for ordinary differential equations with BV vector fields

2010/12 Kinetic and Related ModelsDerivation of a gyrokinetic model. Existence and uniqueness of specific stationary solutions

2010/07 Journal of Statistical Mechanics: Theory and ExperimentStability of trajectories for N -particles dynamics with singular potential

2009/04 A new proof of the uniqueness of the flow for ordinary differential equations with BV vector fields

2007/10 Comptes Rendus. MathématiqueTwo remarks on generalized flows for ordinary differential equations

2007/04 Approximation of Euler-type equations by systems of vortices

2005/01 Communications in Partial Differential EquationsOn Liouville transport equation with a force field in $BV_{loc}$

2003/10 N particles approximation of the Vlasov equations with singular potential.

2003/07 Annales de l’Institut Henri Poincaré C, Analyse non linéaireOn Two-dimensional Hamiltonian Transport Equations with $L^p_{loc}$ coefficients

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