A Note on the Linear Cycle Space for Groups of Hermitian Type
A Note on the Linear Cycle Space for Groups of Hermitian Type
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厄米特型群线性循环空间的一个注记
DOI：
10.2969/jmsj/1160745819
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发表时间：
2003
影响因子：
0.7
通讯作者：
R. Zierau
中科院分区：
文献类型：
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作者：
J. Wolf;R. Zierau
设G 0是埃尔米特型单李群，B表示相应的埃尔米特对称空间. G ~ 0的任意非全纯型ag整环的线性循环空间都是双全纯于B B的.当G 0是一个经典群时，作者在几年前发表的一篇论文中证明了这一点。在这里，我们表明，结果如下任意群的埃尔米特型。这是通过将该论文的结果与A. T.哈克贝利和第一作者。
Let G0 be a simple Lie group of hermitian type and let B denote the corresponding hermitian symmetric space. The linear cycle space for any nonholomorphic type ag domain of G0 is biholomorphic to B B. When G0 is a classical group this was proved by the authors in a paper published several years ago. Here we show that the result follows for arbitrary groups of hermitian type. This is done without case by case arguments by combining results from that paper with recent results of A. T. Huckleberry and the rst author.
旗流形上轨道的对偶性和黎曼对称空间的斯坦因扩展
DOI：
--
发表时间：
2008
期刊：
影响因子：
--
作者：
Andrzej Bis;Hiromichi Nakayama;Pawel Walczak;Hiromichi Nakayama;T. Matsuki;Ken-ichi Sugiyama;T. Matsuki;Ken-ichi Sugiyama;T. Matsuki;Hiromichi Nakayama;福岡欣治・井上果子・松井豊・安藤清志・畑中美穂;Ken'ichi Sugiyama;菊地克彦;Hiromichi Nakayama;菊地克彦;Takashi Tsuboi;T. Matsuki;菊地克彦;T. Matsuki
通讯作者：
T. Matsuki