THE COLORED JONES POLYNOMIALS OF 2-BRIDGE LINK AND HYPERBOLICITY EQUATIONS OF IT'S COMPLEMENTS

DOI10.1142/S021821650500407XzbMath1109.57006OpenAlexW1985794057MaRDI QIDQ5709035

Koji Ohnuki

Publication date: 21 November 2005

Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s021821650500407x

zbMATH Keywords

ideal decomposition2-bridge link complement

Mathematics Subject Classification ID

Related Items (4)

The reduced Dijkgraaf–Witten invariant of double twist knots in the Bloch group of 𝔽p ⋮ TRIPLE CROSSING NUMBER OF KNOTS AND LINKS ⋮ THE COMPLEX VOLUMES OF TWIST KNOTS VIA COLORED JONES POLYNOMIALS ⋮ OPTIMISTIC LIMITS OF THE COLORED JONES POLYNOMIALS AND THE COMPLEX VOLUMES OF HYPERBOLIC LINKS

Cites Work

• The hyperbolic volume of knots from the quantum dilogarithm
• Convex hulls and isometries of cusped hyperbolic 3-manifolds
• Volumes of hyperbolic three-manifolds
• Euclidean decompositions of noncompact hyperbolic manifolds
• KASHAEV'S INVARIANT AND THE VOLUME OF A HYPERBOLIC KNOT AFTER Y. YOKOTA
• INVARIANTS OF COLORED LINKS
• TRACE FIELDS OF TWIST KNOTS
• Kashaev's Conjecture and the Chern-Simons Invariants of Knots and Links
• The colored Jones polynomials and the simplicial volume of a knot

This page was built for publication: THE COLORED JONES POLYNOMIALS OF 2-BRIDGE LINK AND HYPERBOLICITY EQUATIONS OF IT'S COMPLEMENTS