Abstract
A complex hyperbolic triangle group is a group generated by three complex involutions fixing complex lines in complex hyperbolic space. In a previous paper~[3] we discussed complex hyperbolic triangle groups of type $(n,n,\infty;k)$ and proved that for $n \geq 29$ these groups are not discrete. In this paper we show that if $n \geq 22$, then complex hyperbolic triangle groups of type $(n,n,\infty;k)$ are not discrete and give a new list of non-discrete groups of type $(n,n,\infty;k)$.
Citation
Shigeyasu Kamiya. "Note on non-discrete complex hyperbolic triangle groups of type $(n,n,\infty;k)$." Proc. Japan Acad. Ser. A Math. Sci. 89 (8) 100 - 102, October 2013. https://doi.org/10.3792/pjaa.89.100
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