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Automorphism groups of causal symmetric spaces of Cayley type and bounded symmetric domains

机译:Cayley型因果对称空间和有界对称域的自同构群

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摘要

Symmetric spaces of Cayley type are a higher dimensional analogue of a one-sheeted hyperboloid in R~3. They form an important class of causal symmetric spaces. To a symmetric space of Cayley type M, one can associate a bounded symmetric domain of tube type D. We determine the full causal automorphism group of M. This clarifies the relation between the causal automorphism group and the holomorphic automorphism group of D.
机译:Cayley型对称空间是R〜3中单层双曲面的高维类似物。它们构成因果对称空间的重要类别。对于Cayley型M的对称空间,可以关联管型D的有界对称域。我们确定M的完全因果自同构群。这阐明了D的因果自同构群和全纯自同构群之间的关系。

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