arXiv:math/0510418 [math.GT]AbstractReferencesReviewsResources
Not all boundary slopes are strongly detected by the character variety
Eric Chesebro, Stephan Tillmann
Published 2005-10-19Version 1
It has been an open question whether all boundary slopes of hyperbolic knots are strongly detected by the character variety. The main result of this paper produces an infinite family of hyperbolic knots each of which has at least one strict boundary slope that is not strongly detected by the character variety.
Related articles: Most relevant | Search more
arXiv:1511.00308 [math.GT] (Published 2015-11-01)
Holonomy perturbations in a cylinder, and regularity for traceless SU(2) character varieties of tangles
Character varieties of mutative 3--manifolds
arXiv:1503.07821 [math.GT] (Published 2015-03-26)
Chern-Simons invariants of 3-manifold groups in SL(4,R)