论文标题
在Lebesgue空间中具有潜力的Schrödinger运营商的回避估计值
Resolvent Estimates for Schrödinger Operators with Potentials in Lebesgue Spaces
论文作者
论文摘要
我们证明了在Lebesgue空间中具有潜力的Schrödinger运营商的欧几里得环境中的解决估计值：$-δ+V $。 Blair-Sire-Sogge已经获得了$（l^{2}，l^{p}）$估计值，但是我们使用其想法和kwon-lee的结果和方法将其结果扩展到其他$（l^{p}，l^{q}）$估计值，在Euclidean Smote上的kwon-Lee的结果和方法。
We prove resolvent estimates in the Euclidean setting for Schrödinger operators with potentials in Lebesgue spaces: $-Δ+V$. The $(L^{2}, L^{p})$ estimates were already obtained by Blair-Sire-Sogge, 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.
