We study the asymptotic behavior of small data solutions to the screened Vlasov-Poisson equation on \mathbb{R}^d\times\mathbb{R}^d near vacuum. We show that for dimensions d≥2, under mild assumptions on localization (in terms of spatial moments) and regularity (in terms of at most three Sobolev derivatives) solutions scatter freely. In dimension d=1, we obtain a long time existence result in analytic regularity.
