Strong, quantitative convergence from Hartree to Vlasov is shown near Penrose-stable steady states, with uniform-in-time control of Wigner transforms and scattering profiles.
Landau damping in finite regularity for unconfined systems with screened interactions
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The semiclassical limit from Hartree to Vlasov at positive density: strong uniform-in-time convergence and scattering
Strong, quantitative convergence from Hartree to Vlasov is shown near Penrose-stable steady states, with uniform-in-time control of Wigner transforms and scattering profiles.