Mean field limit and propagation of chaos for Vlasov systems with bounded forces

From MaRDI portal
Publication:329633

DOI10.1016/j.jfa.2016.09.014zbMath1388.60163arXiv1511.03769OpenAlexW2963093896MaRDI QIDQ329633

Pierre-Emmanuel Jabin, Zhenfu Wang

Publication date: 21 October 2016

Published in: Journal of Functional Analysis (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1511.03769




Related Items

On the mean field limit for Cucker-Smale modelsBackward propagation of chaosLearning interaction kernels in stochastic systems of interacting particles from multiple trajectoriesOn the convergence of closed-loop Nash equilibria to the mean field game limitOn the mean-field limit for the Vlasov-Poisson-Fokker-Planck systemCoupled McKean–Vlasov diffusions: wellposedness, propagation of chaos and invariant measuresA rigorous derivation of the Hamiltonian structure for the Vlasov equationSharp uniform-in-time propagation of chaosThe Mean-Field Limit for Hybrid Models of Collective Motions with ChemotaxisGlobal-in-time mean-field convergence for singular Riesz-type diffusive flowsDynamics of dilute gases: a statistical approachModelling non-local cell-cell adhesion: a multiscale approachQuantitative Propagation of Chaos in a Bimolecular Chemical Reaction-Diffusion ModelMean field limit and quantitative estimates with singular attractive kernelsSingular kinetic equations and applicationsA gradient flow approach of propagation of chaosHierarchies, entropy, and quantitative propagation of chaos for mean field diffusionsConvergence of a particle method for a regularized spatially homogeneous Landau equationOn a repulsion-diffusion equation with immigrationMean-Field Limit Derivation of a Monokinetic Spray Model with Gyroscopic EffectsPattern formation of a nonlocal, anisotropic interaction modelPropagation of chaos for the Vlasov–Poisson–Fokker–Planck equation with a polynomial cut-offAggregation-Diffusion Equations: Dynamics, Asymptotics, and Singular LimitsMean field limit for Coulomb-type flowsClassical and quantum mechanical models of many-particle systems. Abstracts from the workshop held December 3--9, 2017Collective behavior models with vision geometrical constraints: truncated noises and propagation of chaosQuantitative estimates of propagation of chaos for stochastic systems with \(W^{-1,\infty}\) kernelsFilippov trajectories and clustering in the Kuramoto model with singular couplingsGeometric ergodicity of Langevin dynamics with Coulomb interactionsMean-field limits: from particle descriptions to macroscopic equationsVehicular traffic, crowds, and swarms: From kinetic theory and multiscale methods to applications and research perspectivesQuantitative approximate independence for continuous mean field Gibbs measuresPropagation of chaos for the Vlasov-Poisson-Fokker-Planck system in 1DPropagation of moments and semiclassical limit from Hartree to Vlasov equationPropagation of chaos in the nonlocal adhesion models for two cancer cell phenotypesPropagation of chaos for topological interactionsOn mean-field limits and quantitative estimates with a large class of singular kernels: application to the Patlak-Keller-Segel modelPropagation of chaos: a review of models, methods and applications. II: ApplicationsEnsemble Kalman Sampler: Mean-field Limit and Convergence AnalysisThe mean-field approximation for higher-dimensional Coulomb flows in the scaling-critical L spaceCollective proposal distributions for nonlinear MCMC samplers: mean-field theory and fast implementationMean-field convergence of point vortices to the incompressible Euler equation with vorticity in \(L^\infty\)



Cites Work