The Bergmann-Shilov boundary of a bounded symmetric domain
arXiv:2109.00085 · doi:10.3318/PRIA.2021.121.03
Abstract
We show that there are many sets in the boundary of a bounded symmetric domain that determine the values and norm of holomorphic functions on the domain having continuous extensions to the boundary. We provide an analogue of the Bergmann-Shilov boundary for finite rank JB*-triples.
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