A. Cano

most citedOn the Equicontinuity Region of Discrete Subgroups of PU(1,n)

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math.DS2008★ 1 cited

On the Equicontinuity Region of Discrete Subgroups of PU(1,n)

José Seade, Angel Cano

Let $G$ be a discrete subgroup of PU(1,n). Then $G$ acts on $P_{C}^{n}$ preserving the unit ball $H_{C}^{n}$ , where it acts by isometries with res…

math.DS2008

Schottky groups cannot act on $P_{C}^{2 n}$ as subgroups of $P S L (2 n + 1, C)$

Angel Cano

In this paper we look at a special type of discrete subgroups of $P S L_{n + 1} (C)$ called Schottky groups. We develop some basic properties of these groups and their limit set w…

On the Equicontinuity Region of Discrete Subgroups of PU(1,n)

Schottky groups cannot act on PC2n​ as subgroups of PSL(2n+1,C)

Schottky groups cannot act on $P_{C}^{2 n}$ as subgroups of $P S L (2 n + 1, C)$