{十大滚球体育APP入口成为皇家马德里官方合作伙伴 - {十大滚球体育APP入口
Gromov-Hausdorff convergence of K\"ahler manifolds and the finite generation conjecture
Abstract: We study the uniformization conjecture of Yau by using the Gromov-Haudorff convergence. As a consequence, we confirm Yau's finite generation conjecture. More precisely, on a complete noncompact Kahler manifold with nonnegative bisectional curvature, the ring of polynomial growth holomorphic functions is finitely generated. We also prove that if M is a complete noncompact Kahler manifold with nonnegative bisectional curvature and maximal volume growth, then it is biholomorphic to an affine algebraic variety. 延伸阅读
Time: 10:10am-12:00pm, Tuesday, June 23
Place: Room 29, Quan Zhai, BICMR
Speaker: LIU Gang, Berkeley
