Nonlinear Landau damping and asymptotic stability are established for translation-invariant Hartree-Fock equilibria with off-diagonal exchange in R^d for d at least 3.
Smith,Phase mixing for the Hartree equation and Landau damping in the semi- classical limit
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
fields
math.AP 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Global well-posedness holds for the Alber equation in H¹𝔖¹(𝕋) for non-negative self-adjoint data, with energy conservation and polynomial growth bounds on perturbations of stable backgrounds.
citing papers explorer
-
Asymptotic Stability of Hartree--Fock Homogenous Equilibria in $\mathbb{R}^d$
Nonlinear Landau damping and asymptotic stability are established for translation-invariant Hartree-Fock equilibria with off-diagonal exchange in R^d for d at least 3.
-
Global solutions for the Alber equation in $H^1\mathfrak{S}^1(\mathbb{T})$
Global well-posedness holds for the Alber equation in H¹𝔖¹(𝕋) for non-negative self-adjoint data, with energy conservation and polynomial growth bounds on perturbations of stable backgrounds.