Mean Curvature Flows in Higher Codimension

Mu-Tao Wang Columbia University

Differential Geometry mathscidoc:1608.10065

Proceedings of the second International Congress of Chinese Mathematicians, 2002
The mean curvature flow is an evolution process under which a submanifold deforms in the direction of its mean curvature vector. The hypersurface case has been much studied since the eighties. Recently, several theorems on regularity, global existence and convergence of the flow in various ambient spaces and codimensions were proved. We shall explain the results obtained as well as the techniques involved. The potential applications in symplectic topology and mirror symmetry will also be discussed.
Mean Curvature Flow, Codimension
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@inproceedings{mu-tao2002mean,
  title={Mean Curvature Flows in Higher Codimension},
  author={Mu-Tao Wang},
  url={http://archive.ymsc.tsinghua.edu.cn/pacm_paperurl/20160822220141243869382},
  booktitle={Proceedings of the second International Congress of Chinese Mathematicians},
  year={2002},
}
Mu-Tao Wang. Mean Curvature Flows in Higher Codimension. 2002. In Proceedings of the second International Congress of Chinese Mathematicians. http://archive.ymsc.tsinghua.edu.cn/pacm_paperurl/20160822220141243869382.
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