Commensurability classes containing three knot complements

Abstract

This paper exhibits an infinite family of hyperbolic knot complements that have three knot complements in their respective commensurability classes.

14 pages, 4 figures

References in corpus (2)

• Commensurability classes of 2-bridge knot complements
• Commensurability classes of (-2,3,n) pretzel knot complements

Cited by in corpus (3)

• Knot commensurability and the Berge conjecture
• Small knot complements, exceptional surgeries, and hidden symmetries
• Symmetries and hidden symmetries of $(\epsilon ,d_L)$-twisted knot complements