Wild knots in higher dimensions as limit sets of Kleinian groups

Abstract

In this paper we construct infinitely many wild knots, ${\mathbb{S}}^n\hookrightarrow {\mathbb{S}}^{n+2}$, for $n=2,3,4$ and 5, each of which is a limit set of a geometrically finite Kleinian group. We also describe some of their properties

Accepted in Conformal Theory and Dynamical Systems (AMS)