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• W3105663173 abstract "We show that the Mahler measures of the Jones polynomial and of the colored Jones polynomials converge under twisting for any link. Moreover, almost all of the roots of these polynomials approach the unit circle under twisting. In terms of Mahler measure convergence, the Jones polynomial behaves like hyperbolic volume under Dehn surgery. For pretzel links P(a_1,...,a_n), we show that the Mahler measure of the Jones polynomial converges if all a_i tend to infinity, and approaches infinity for a_i = constant if n tend to infinity, just as hyperbolic volume. We also show that after sufficiently many twists, the coefficient vector of the Jones polynomial and of any colored Jones polynomial decomposes into fixed blocks according to the number of strands twisted." @default.
• W3105663173 created "2020-11-23" @default.
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• W3105663173 date "2005-01-05" @default.
• W3105663173 modified "2023-10-03" @default.
• W3105663173 title "On the Mahler measure of Jones polynomials under twisting" @default.
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• W3105663173 doi "https://doi.org/10.2140/agt.2005.5.1" @default.
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