3 problems

Conjecture on pleating-ray endpoints as counterexamples to the Li–Oichi–Sato conjecture
arXiv@arxiv
Let $e_{p/q}$ be the endpoint of a rational pleating ray corresponding to $p/q$ , and let the associated group be the Jørgensen group of parabolic type arising at that endpoint. The…
Conjectureopenjorgensen-groups kleinian-groups pleating-rays
1
Li–Oichi–Sato normalization conjecture for parabolic Jørgensen groups
arXiv@arxiv
Let $G$ be a Jørgensen group of parabolic type. In the Li–Oichi–Sato normalization, let … where $\sigma\in\mathbb{C}\setminus\{0\}$ and $\mu\in\mathbb{C}$ , and write…
Conjectureopendiscrete-groups jorgensen-groups kleinian-groups
0
Conjecture on the classification of Jørgensen groups of parabolic type
arXiv@arxiv
Following the definition in the source, a group of parabolic type $(\theta,k)$ is the group $G_{\theta,k}$ generated by … where $0\leq\theta\leq 2\pi$ and $k\in\mathbb{R}$ . Classif…
Conjectureopenhyperbolic-3-manifolds jorgensen-groups kleinian-groups
1

Conjecture on pleating-ray endpoints as counterexamples to the Li–Oichi–Sato conjecture