Zeros of Jones Polynomials for Families of Knots and Links

Physics – Mathematical Physics

Scientific paper

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30 pages, latex, 9 postscript figures; minor rewording on a reference, no changes in results

Scientific paper

10.1016/S0378-4371(01)00364-8

We calculate Jones polynomials $V_L(t)$ for several families of alternating knots and links by computing the Tutte polynomials $T(G,x,y)$ for the associated graphs $G$ and then obtaining $V_L(t)$ as a special case of the Tutte polynomial. For each of these families we determine the zeros of the Jones polynomial, including the accumulation set in the limit of infinitely many crossings. A discussion is also given of the calculation of Jones polynomials for non-alternating links.

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