Abstract
In 2013, Chesebro and DeBlois constructed a certain family of hyperbolic links whose complements have the same volume, trace field, Bloch invariant, and cusp parameters up to $PGL(2,\mathbb Q)$. In this paper, we show that these link complements are incommensurable to each other. We use horoball packing to prove this.
Citation
Han Yoshida. "Commensurability of link complements." Osaka J. Math. 54 (4) 635 - 645, October 2017.
