Arxiv
| Presentation Name： | Weighted inequalities of some singular integrals associated to Schr/"odinger operators with real potentials |
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| Presenter： | Prof. Xuan Thinh DUONG |
| Date： | 2014-01-14 |
| Location🦹🏿： | 光华楼东主楼1801 |
| Abstract： | Let $M$ be a complete connected Riemannian manifold with doubling property. Let $L = -/Delta + V$ be the Schr/”odinger operator on $M$ where $-/Delta$ is the Laplace-Beltrami operator which satisfies the standard Gaussian upper bound. We assume that the potential $V$ is real and the negative part $V^{-}$ is strongly subcritical. We then show that a number of singular integrals associated to $L$ are bounded on certain weighed spaces. |
| Annual Speech Directory： | No.11 |
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