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- W2080821171 abstract "The volume conjecture and its generalizations say that the colored Jones polynomial corresponding to the N-dimensional irreducible representation of sl(2;C) of a (hyperbolic) knot evaluated at exp(c/N) grows exponentially with respect to N if one fixes a complex number c near 2*Pi*I. On the other hand if the absolute value of c is small enough, it converges to the inverse of the Alexander polynomial evaluated at exp(c). In this paper we study cases where it grows polynomially." @default.
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- W2080821171 date "2007-11-19" @default.
- W2080821171 modified "2023-10-01" @default.
- W2080821171 title "Colored Jones polynomials with polynomial growth" @default.
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