OPTIMISTIC LIMITS OF THE COLORED JONES POLYNOMIALS

DOI10.4134/JKMS.2013.50.3.641zbMath1278.57018arXiv1009.3137OpenAlexW2963516494MaRDI QIDQ2842892

Jinseok Cho, Jun Murakami

Publication date: 8 August 2013

Published in: Journal of the Korean Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1009.3137

zbMATH Keywords

hyperbolic volumecolored Jones polynomialvolume conjectureKashaev invariantChern-Simons invariant

Mathematics Subject Classification ID

Eta-invariants, Chern-Simons invariants (58J28) Length, area and volume in real or complex geometry (51M25)

Related Items (10)

Octahedral developing of knot complement. I: Pseudo-hyperbolic structure ⋮ Optimistic limits of Kashaev invariants and complex volumes of hyperbolic links ⋮ On the potential function of the colored Jones polynomial with arbitrary colors ⋮ Octahedral developing of knot complement II: Ptolemy coordinates and applications ⋮ Reidemeister transformations of the potential function and the solution ⋮ Symplectic quandles and parabolic representations of 2-bridge knots and links ⋮ On the potential functions for a link diagram ⋮ Optimistic limit of the colored Jones polynomial and the existence of a solution ⋮ OPTIMISTIC LIMITS OF THE COLORED JONES POLYNOMIALS AND THE COMPLEX VOLUMES OF HYPERBOLIC LINKS ⋮ The colored Jones polynomials as vortex partition functions

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