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• W2964201052 abstract "The tail of the colored Jones polynomial of an alternating link is a $q$-series invariant whose first $n$ terms coincide with the first $n$ terms of the $n$-th colored Jones polynomial. Recently, it has been shown that the tail of the colored Jones polynomial of torus knots give rise to Ramanujan type identities. In this paper, we study $q$-series identities coming from the colored Jones polynomial of pretzel knots. We prove a false theta function identity that goes back to Ramanujan and we give a natural generalization of this identity using the tail of the colored Jones polynomial of Pretzel knots. Furthermore, we compute the tail for an infinite family of Pretzel knots and relate it to false theta function-type identities." @default.
• W2964201052 created "2019-07-30" @default.
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• W2964201052 date "2017-04-01" @default.
• W2964201052 modified "2023-09-26" @default.
• W2964201052 title "Pretzel Knots and $q$-Series" @default.
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• W2964201052 doi "https://doi.org/10.18910/61896" @default.
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