关于超凹端点的紧化及Siu-Yau和Nadel定理
On the compactification of hyperconcave ends and the theorems of Siu-Yau and Nadel
摘要：
我们表明，伪凹洞的一些自然产生的类流形，称为超凹的结束，可以填补，包括复杂的维2的情况下。作为结果，我们得到了一个更强的版本的紧化定理的萧丘，并延长Nadel的定理到2维。
英文摘要：
We show that the pseudoconcave holes of some naturally arising class of manifolds, called hyperconcave ends, can be filled in, including the case of complex dimension 2 . As a consequence we obtain a stronger version of the compactification theorem of Siu-Yau and extend Nadel's theorems to dimension 2.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
