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复格拉斯曼流形G(2,5)中的调和2-球面
引用本文:李康,焦晓祥.复格拉斯曼流形G(2,5)中的调和2-球面[J].中国科学院研究生院学报,2011,28(5).
作者姓名:李康  焦晓祥
作者单位:中国科学院研究生院数学科学学院,北京,100049
基金项目:Supported by the NSFC(11071248); the Knowledge Innovation Program of the Chinese Academy of Sciences
摘    要:运用调和序列和活动标架研究复格拉斯曼流形G(2,5)中的调和2-球面.通过S2上全纯微分形式的构造,简化G(2,5)中沿调和2-球面的活动标架,并且给出高斯曲率的上界估计.

关 键 词:调和2-球面  高斯曲率  全纯微分形式  调和序列

Harmonic two-spheres in the complex Grassmann manifold G(2,5)*
LI Kang,JIAO Xiao-Xiang.Harmonic two-spheres in the complex Grassmann manifold G(2,5)*[J].Journal of the Graduate School of the Chinese Academy of Sciences,2011,28(5).
Authors:LI Kang  JIAO Xiao-Xiang
Abstract:We use the methods of harmonic sequences and moving frames to study the harmonic two-spheres in the complex Grassmann manifold G(2,5).Through the construction of holomorphic differential forms on S2,we can simplify the moving frames along a harmonic two-sphere in G( 2,5 ).Finally,we give some upper bounds of the Gauss curvature of minimal two-spheres in G (2,5).
Keywords:harmonic two-sphere  Gaussian curvature  holomorphic differential forms  harmonicsequence
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