Abstract
We find a formula for the $Q$-polynomial of a pretzel link $L(p_1,p_2,\ldots,p_n)$. The formula describes the $Q$-polynomial as a polynomial in $H_{p_1}(x),H_{p_2}(x),\ldots,H_{p_n}(x)$, where $H_{p_1}(x),H_{p_2}(x),\ldots,H_{p_n}(x)$ are Laurent polynomials in $x$ and $H_{p_i}(x)$ depends on only $p_i$.
Citation
Masao HARA. "$Q$-polynomial of Pretzel Links." Tokyo J. Math. 16 (1) 183 - 190, June 1993. https://doi.org/10.3836/tjm/1270128991
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