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Calculation of dihedral quandle cocycle invariants of twist spun 2-bridge knots

机译:扭纺二桥结二面角量子共轭不变量的计算

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摘要

Carter, Jelsovsky, Kamada, Langford and Saito introduced the quandle cocycle invariants of 2-knots, and calculated the cocycle invariant of a 2-twist-spun trefoil knot associated with a 3-cocycle of the dihedral quandle of order 3. Asami and Satoh calculated the cocycle invariants of twist-spun torus knots tau(T)T(m, n) associated with 3-cocycles of some dihedral quandles. They used tangle diagrams of the torus knots. In this paper, we calculate the cocycle invariants of twist-spun 2-bridge knots tau(r)S(a',3) by a similar method.
机译:Carter,Jelsovsky,Kamada,Langford和Saito引入了2结的量子共轭周期不变量,并计算了与3阶二面角的3周期的三捻环相关的2捻三叶结的周期不变。计算了与某些二面角量子点的3-cocycle相关的加捻环结tau(T)T(m,n)的cocycle不变量。他们使用了圆环结的缠结图。在本文中,我们通过类似的方法来计算捻纺2桥结tau(r)S(a',3)的Cocycle不变量。

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