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Teichmüller distance and Kobayashi distance on subspaces of the universal Teichmüller space

机译:通用Teichmüller空间子空间上的Teichmüller距离和Kobayashi距离

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References(13) It is known that the Teichmüller distance on the universal Teichmüller space T coincides with the Kobayashi distance. For a metric subspace of T having a comparable complex structure with that of T, we can similarly consider whether or not the Teichmüller distance on the subspace coincides with the Kobayashi distance. In this paper, we give a sufficient condition for metric subspaces under which the problem above has a affirmative answer. Moreover, we introduce an example of such subspaces.
机译:参考文献(13)众所周知,通用Teichmüller空间T上的Teichmüller距离与Kobayashi距离重合。对于T的度量子空间具有与T相当的复杂结构,我们可以类似地考虑子空间上的Teichmüller距离是否与Kobayashi距离一致。在本文中,我们为度量子空间提供了充分的条件,在该条件下上述问题得到了肯定的答案。此外,我们介绍了此类子空间的示例。

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