抄録
We study the magnetic Schrodinger operator H on Rn, n ≥. We assume that the electrical potential V and the magnetic potential a belong to a certain reverse Hölder class, including the case that V is a non-negative polynomial and the components of a are polynomials. We show some estimates for operators of Schrödinger type by using estimates of the fundamental solution for H. In particular, we show that the operator ∇2 (-Δ+V)-1 is a Calderén-Zygmund operator.
