Jabin, Pierre-Emmanuel - Laboratoire Jean Alexandre Dieudonné, Université de Nice Sophia Antipolis

• Averaging Lemmas and Dispersion Estimates for kinetic equations
• Regularity and propagation of moments in some nonlinear Vlasov
• A Real Space Method for Averaging Lemmas Pierre-Emmanuel Jabin
• Analytic solutions to a strongly nonlinear Vlasov equation. P.E. Jabin, A. Nouri
• A coupled Boltzmann & NavierStokes fragmentation model induced by a
• Mathematical Models and Methods in Applied Sciences fc World Scientific Publishing Company
• Lemmes de moyenne et Transformee aux Averaging Lemmas and the X-ray transform
• 36 CHAPTER 1. DYNAMICS OF PARTICLES IN A FLUID Notes on Mathematical Problems on the
• Mathematical Models of Therapeutical Actions Related to Tumour and Immune System Competition
• Regularity in kinetic formulations via averaging lemmas
• Mean field limit for interacting particles P-E Jabin (University of Nice)
• Mean field limit for interacting particles Equipe Tosca, Inria, 2004 route des Lucioles, BP 93, 06902 Sophia Antipolis
• Averaging Lemmas and Dispersion Estimates for kinetic equations
• Hydrodynamic Limit for the Vlasov-Navier-Stokes Equations.
• Th`ese de Doctorat de l'Universite Paris VI
• A Mathematical Model of Immune Competition Related to Cancer Dynamics
• Mathematical Models and Methods in Applied Sciences c World Scientific Publishing Company
• Two Short Presentations related to Cancer A. Habbal and P.-E. Jabin
• Qualitative Analysis of a Mean Field Model of Tumor-Immune System Competition
• Well-posedness in any dimension for Hamiltonian flows with non BV force terms
• KINETIC DECOMPOSITION FOR PERIODIC HOMOGENIZATION PROBLEMS
• A kinetic description of particle fragmentation Pierre-Emmanuel Jabin
• On the rate of convergence to equilibrium in the BeckerDoring equations
• FREE TRANSPORT LIMIT FOR N-PARTICLES DYNAMICS WITH SINGULAR AND SHORT RANGE
• Identification of the dilute regime in particle sedimentation
• Some regularizing methods for transport equations and the regularity of solutions to
• Compacite par lemmes de moyenne cinetiques pour des energies de
• Macroscopic limit of Vlasov type equations with friction
• Large time concentrations for solutions to kinetic equations with energy dissipation.
• Hydrodynamic Limit for the Vlasov-Navier-Stokes Equations.
• October 10, 2006 18:54 WSPC/INSTRUCTION FILE article010606 Journal of Hyperbolic Differential Equations
• Convergence to equilibrium in competitive Lotka-Volterra and chemostat systems
• ESAIM: M2AN ESAIM: Mathematical Modelling and Numerical Analysis Will be set by the publisher
• ARMA manuscript No. (will be inserted by the editor)
• Existence to solutions of a kinetic aerosol Pierre-Emmanuel Jabin
• Averaging lemmas P-E Jabin (University of Nice)
• Convergence to equilibrium in competitive Lotka-Volterra equations
• The evolutionary limit for models of populations interacting competitively with
• The dynamics of adaptation : an illuminating example and a Hamilton-Jacobi approach
• Compactness in Ginzburg-Landau energy by kinetic averaging
• The Vlasov-Poisson system with infinite mass and energy
• Kinetic methods for Lineenergy GinzburgLandau models Pierre-Emmanuel Jabin and Beno^it Perthame
• Lineenergy GinzburgLandau models: zeroenergy states
• Memoire presente en vue d'obtenir Habilitation `a diriger des recherches