Heat equations on minimal submanifolds and their applications

Shiu-Yuen Cheng Peter Li Shing-Tung Yau

Differential Geometry mathscidoc:1912.43509

American Journal of Mathematics, 106, (5), 1033-1065, 1984.10
0. Introduction. Let Mn be a n-dimensional minimally immersed submanifold of M, Q> 1. Throughout this paper M is taken to be one of the simply connected space forms with curvature 1, 0, or-1, ie Mfn+ f sn+ f, Rn+ f, or Hn+ f. Given a point p EM, let rp (x) be the dis-tance function on M, we denote the restriction of rp to M as the extrinsic distance function on M. For any a> 0, we define the extrinsic ball cen-tered at p with radius a by
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@inproceedings{shiu-yuen1984heat,
  title={Heat equations on minimal submanifolds and their applications},
  author={Shiu-Yuen Cheng, Peter Li, and Shing-Tung Yau},
  url={http://archive.ymsc.tsinghua.edu.cn/pacm_paperurl/20191224203717498712073},
  booktitle={American Journal of Mathematics},
  volume={106},
  number={5},
  pages={1033-1065},
  year={1984},
}
Shiu-Yuen Cheng, Peter Li, and Shing-Tung Yau. Heat equations on minimal submanifolds and their applications. 1984. Vol. 106. In American Journal of Mathematics. pp.1033-1065. http://archive.ymsc.tsinghua.edu.cn/pacm_paperurl/20191224203717498712073.
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