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Resolvent estimates for Schrodinger operators with potentials in Lebesgue spaces

机译:Schrodinger运营商的解析估计,具有Lebesgue空间的潜力

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摘要

We prove resolvent estimates in the Euclidean setting for Schrodinger operators with potentials in Lebesgue spaces: -Delta + V. The (L-2, L-p) estimates were already obtained by Blair-Sogge-Sire, but we extend their result to other (L-p, L-q) estimates using their idea and the result and method of Kwon-Lee on non-uniform resolvent estimates in the Euclidean space. (C) 2020 Elsevier Inc. All rights reserved.
机译:我们证明了Lebesgue空间中具有势的薛定谔算子在欧几里德环境下的预解估计:-Delta+V。Blair-Sogge Sire已经获得了(L-2,L-p)估计,但我们利用它们的思想和Kwon Lee关于欧几里德空间中非一致预解估计的结果和方法,将它们的结果推广到了其他(L-p,L-q)估计。(C) 2020爱思唯尔公司版权所有。

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