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检索条件"主题词=minimal submanifold"
9 条 记 录,以下是1-10 订阅
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Curvature Estimates for minimal submanifolds of Higher Codimension
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Chinese Annals of Mathematics,Series B 2009年 第4期30卷 379-396页
作者: Yuanlong XIN Ling YANG Key Laboratory of Mathematics for Nonlinear Sciences School of Mathematical Sciences Fudan University Shanghai 200433 China School of Mathematical Sciences Fudan University Shanghai 200433 China
The authors derive curvature estimates for minimal submanifolds in Euclidean space for arbitrary dimension and codimension via Gauss map. Thus, Schoen-Simon-Yau’s results and Ecker-Huisken’s results are generalized ... 详细信息
来源: 维普期刊数据库 维普期刊数据库 同方期刊数据库 同方期刊数据库 评论
The minimal submanifolds in a Locally Symmetric and Conformally Flat Riemannian Manifold
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Chinese Quarterly Journal of Mathematics 1993年 第4期8卷 71-76页
作者: 舒世昌 Dept.of Math.Xianyang Teacher's Colleage Shanxi712000
In this paper,we extend two important theorem in[1],[2]to the minimal submanifolds in a Locally symmetric and conformally flat Riemannian mainfold N^(+p).When N^(+p)is a space S_(1)^(+p) of constant curvature,our theo... 详细信息
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minimal submanifolds in Locally Symmetric Spaces
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Northeastern Mathematical Journal 2005年 第1期21卷 61-69页
作者: 纪永强 徐森林 Department of Mathematics Huzhou Teacher's College Zhejiang 313000 Department of Mathematics University of Science and Technology of China Hefei 230026
In this paper, we discuss the compact minimal submanifolds in locally symmetric Riemannian manifolds. Two Pinching theorems are obtained and two corresponding results of Chern, S. S. and Yau S. T. are generalized.
来源: 维普期刊数据库 维普期刊数据库 同方期刊数据库 同方期刊数据库 评论
C_∞ Compactness for minimal submanifolds in the Unit Sphere
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Journal of Mathematical Research and Exposition 2003年 第2期23卷 191-198页
作者: 徐森林 梅加强 华中师范大学数学系 湖北武汉430079 南京大学数学系 江苏南京210093
In this paper we study the C3 compactness for minimal submanifolds in the unit sphere. We obtain two compactness theorems. As an application, we prove that there is a positive number δ(n), such that if the square of ... 详细信息
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Equivariant Lagrangian minimal S^3 in CP^3
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Acta Mathematica Sinica,English Series 2006年 第4期22卷 1215-1220页
作者: Zhen Qi LI Yong Qian TAO Department of Mathematics Nanchang University Nanchang 330047 P. R. China
The equivariant Lagrangian minimal immersion of Sa into *** is studied. The complete classification and analytic expression for such kinds of immersions are given.
来源: 维普期刊数据库 维普期刊数据库 同方期刊数据库 同方期刊数据库 评论
Spectral Characterizations of Veronese Surface in S^4
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Journal of Shanghai University(English Edition) 2001年 第1期5卷 29-30页
作者: ZHENGYong-ai LIUYu-rong DepartmentofMathematics CollegeofScienceShanghaiUniversityShanghai200436China DepartmentofMathematics YangzhouUniversityYangzhou225003China
In this paper, we prove that the Veronese surface can be determined by the 1 spectrum of the Laplace operator.
来源: 维普期刊数据库 维普期刊数据库 同方期刊数据库 同方期刊数据库 评论
A Pinching Theorem for minimal submanifolds in Sphere
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Communications in Mathematical Research 1998年 第4期 112-117页
作者: 许志才
§1.IntroductionLetMbeann-dimensionalclosedminimalyimmersedsubmanifoldintheunitsphereSn+p,Sthesequreoftheleng... 详细信息
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Two theorems on cosymplectic hypersurfaces of six-dimensional Hermitian submanifolds of Cayley algebra
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Journal of Harbin Institute of Technology(New Series) 2001年 第1期8卷 38-40页
作者: Mihail Banaru (Smolensk University of Humanities, Smolensk 214014, Russia) Smolensk University of Humanities
Proves that cosymplectic hypersurfaces of six dimensional Hermitian submanifolds of the octave algebra are ruled manifolds and establishes a necessary and sufficient condition for a cosymplectic hypersurface of Hermit... 详细信息
来源: 维普期刊数据库 维普期刊数据库 同方期刊数据库 同方期刊数据库 评论
On submanifolds in Locally Symmetric and Conformally Flat Riemannian Manifolds
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Journal of Beijing Institute of Technology 2005年 第2期14卷 208-211页
作者: 孙华飞 汤莉 陈春 School of Science Beijing Institute of Technology Beijing100081 China School
Let N n+p be an (n+p)-dimensional locally symmetric and conformally flat Riemannian manifold and Mn be an n-dimensional compact submanifold minimally immersed in N n+p . Instead of (n+p)-dimensional unit sphere, we ge... 详细信息
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