Abstract
We prove dispersive estimates for solutions to the Schrödinger equation with a real-valued potential V∈L∞(Rn), n≥4, satisfying V(x)=O(〈x〉−(n+2)/2−ε), ε>0.
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We prove dispersive estimates for solutions to the Schrödinger equation with a real-valued potential V∈L∞(Rn), n≥4, satisfying V(x)=O(〈x〉−(n+2)/2−ε), ε>0.
View all access options for this article.