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On the asymptotic expansion of the colored Jones polynomial for torus knots

By Jérôme Dubois and Rinat Kashaev at
LogoUniversity of Geneva
For any torus knot we show that the residue of the abelian Reidemeister torsion of its exterior at a bifurcation point of the SL(2,C)-representation variety of the knot group is essentially the corresponding limit value of the non abelian Reidemeister torsion. We use this result to identify different geometric contributions... Show more
October 29, 2005
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On the asymptotic expansion of the colored Jones polynomial for torus knots
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