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- W2952215401 abstract "We consider the space $mathcal M$ of ordered quadruples of distinct points in the boundary of complex hyperbolic $n$-space, $ch{n},$ up to its holomorphic isometry group ${rm PU}(n,1).$ One of the important problems in complex hyperbolic geometry is to construct and describe a moduli space for $mathcal M$. For $n=2$, this problem was considered by Falbel, Parker, and Platis. The main purpose of this paper is to construct a moduli space for $mathcal M $ for any dimension $n geq 1$. The major innovation in our paper is the use of the Gram matrix instead of a standard position of points." @default.
- W2952215401 created "2019-06-27" @default.
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- W2952215401 date "2008-12-11" @default.
- W2952215401 modified "2023-10-16" @default.
- W2952215401 title "On the moduli space of quadruples of points in the boundary of complex hyperbolic space" @default.
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