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THE SURFACE AREA PRESERVING MEAN CURVATURE FLOW IN QUASI-FUCHSIAN MANIFOLDS

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【作者】 田大平李光汉吴传喜

【Author】 Tian Daping School of Mathematics and Computer Science,Jianghan University,Wuhan 430056,China Li Guanghan School of Mathematics and Computer Science,Hubei University,Wuhan 430062,China Wu Chuanxi School of Mathematics and Computer Science,Key Laboratory of Applied Mathematics of Hubei Province,Hubei University,Wuhan 430062,China

【机构】 School of Mathematics and Computer Science,Jianghan UniversitySchool of Mathematics and Computer Science,Hubei UniversitySchool of Mathematics and Computer Science,Key Laboratory of Applied Mathematics of Hubei Province,Hubei University

【摘要】 In this paper,we consider the surface area preserving mean curvature flow in quasi-Fuchsian 3-manifolds.We show that the flow exists for all times and converges exponentially to a smooth surface of constant mean curvature with the same surface area as the initial surface.

【Abstract】 In this paper,we consider the surface area preserving mean curvature flow in quasi-Fuchsian 3-manifolds.We show that the flow exists for all times and converges exponentially to a smooth surface of constant mean curvature with the same surface area as the initial surface.

【基金】 supported by NSFC(10971055,11171096);RFDP (20104208110002);Funds for Disciplines Leaders of Wuhan(Z201051730002);the Scientific Research Project of Jianghan University(2011017)
  • 【文献出处】 Acta Mathematica Scientia ,数学物理学报(英文版) , 编辑部邮箱 ,2012年06期
  • 【分类号】O186.11
  • 【下载频次】20
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