Abstract
By use of the Zassenhaus neighborhood of Sp(n,1), we obtain an explicit lower bound for the radius of the largest inscribed ball in quaternionic hyperbolic n-manifold $\mathscr{M} = \mathbf H_\mathbf H ^n/Γ$. As an application, we obtain a lower bound for the volumes of quaternionic hyperbolic n-manifolds.
Citation
Wensheng Cao. "Balls in quaternionic hyperbolic manifolds." Kodai Math. J. 39 (2) 439 - 454, June 2016. https://doi.org/10.2996/kmj/1467830149
Information
