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ON THE LIMIT SET OF A COMPLEX HYPERBOLIC TRIANGLE GROUP
Part of
- Lie groups
- Other groups of matrices
MENGQI SHI, JIEYAN WANG
Journal:

Bulletin of the Australian Mathematical Society / Volume 110 / Issue 2 / October 2024

Published online by Cambridge University Press:

02 February 2024, pp. 338-345

Print publication:

October 2024
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Let $\Gamma =\langle I_{1}, I_{2}, I_{3}\rangle $ be the complex hyperbolic $(4,4,\infty )$ triangle group with $I_1I_3I_2I_3$ being unipotent. We show that the limit set of $\Gamma $ is connected and the closure of a countable union of $\mathbb {R}$-circles.