首页> 外文期刊>Tohoku mathematical journal >NON-HYPERBOLIC UNBOUNDED REINHARDT DOMAINS: NON-COMPACT AUTOMORPHISM GROUP, CARTAN'S LINEARITY THEOREM AND EXPLICIT BERGMAN KERNEL
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NON-HYPERBOLIC UNBOUNDED REINHARDT DOMAINS: NON-COMPACT AUTOMORPHISM GROUP, CARTAN'S LINEARITY THEOREM AND EXPLICIT BERGMAN KERNEL

机译:非双曲无界面的Reinhardt域:非紧凑型万态能集团,Cartan的线性定理和明确的Bergman内核

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摘要

In the study of the holomorphic automorphism groups, many researches have been carried out inside the category of bounded or hyperbolic domains. On the contrary to these cases, for unbounded non-hyperbolic cases, only a few results are known about the structure of the holomorphic automorphism groups. Main result of the present paper gives a class of unbounded non-hyperbolic Reinhardt domains with non-compact automorphism groups, Car tan's linearity theorem and explicit Bergman kernels. Moreover, a reformulation of Caftan's linearity theorem for finite volume Reinhardt domains is also given.
机译:在研究全纯万制群体中,已经在有界或双曲线结构类别内进行了许多研究。 与这些情况相反,对于无界的非双曲线病例,只有少数结果是关于血红素万态性组织的结构。 本文的主要结果为一类无界非双相环RENHARDT域,具有非紧凑的万态能团体,汽车TAN的线性定理和明确的BERGMAN核。 此外,还给出了Caftan的有限体积Reinhardt结构域的Caftan线性定理的重构。

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