正曲完备非紧Kähler流形
Positively Curved Complete Noncompact Kähler Manifolds
摘要：
本文部分肯定地回答了Greene-Wu和Yau的一个猜想。证明了具有正的有界截面曲率和有限解析Chern数$c_{1}(M)^{2}$的完备非紧Kähler曲面双全纯于${\C}^2$ .
英文摘要：
In this paper we give a partial affirmative answer to a conjecture of Greene-Wu and Yau. We prove that a complete noncompact Kähler surface with positive and bounded sectional curvature and with finite analytic Chern number $c_{1}(M)^{2}$ is biholomorphic to ${\C}^2$.
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。
