| G2,n中的可兼共形调和曲面 |
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| 引用本文： | 莫小欢.G2,n中的可兼共形调和曲面[J].数学进展,1996,25(3):257-262. |
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| 作者姓名： | 莫小欢 |
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| 作者单位： | 北京大学数学研究所 |
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| 摘 要： | 本文通过建立复Ｇｒａｓｓｍａｎｎ流形Ｇ２，ｎ中调和曲面的Ｇａｕｓｓ丛的基本公式，在适当的拓扑条件下给出了Ｇ２，ｎ中可兼共形调和曲面的构造定理．推广和改进了Ｂｕｒｓｔａｌｌ和Ｗｏｏｄ的低亏格曲面的结果．
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| 关 键 词： | Grassmann流形 可兼映照 调和曲面 共形调和曲面 |
Inclusive Conformal Harmonic Surfaces in G_(2,n) |
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| Mo Xiaohuan.Inclusive Conformal Harmonic Surfaces in G_(2,n)[J].Advances in Mathematics,1996,25(3):257-262. |
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| Authors: | Mo Xiaohuan |
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| Abstract: | By way of establishing the basic formulas between Gauss bundle of a harmonic 2surface in complex Grassmannian G2,n, we obtain under appropriate topological condition the construction theorem for an incluSive conformal harmonic 2-surface in G2,n. We remark thereby that our theorem improves and generalizes Burstall and Wood's results in case of torns with odd degree. |
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| Keywords: | Grassmannian surface inclusive map harmonic |
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