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First-order deviation of superpolynomial in an arbitrary representation from the special polynomial

机译:任意表示形式中的超多项式与特殊多项式的一阶偏差

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摘要

Like all other knot polynomials, the superpolynomials should be defined in arbitrary representation R of the gauge group in (refined) Chern-Simons theory. However, not a single example is yet known of a superpolynomial beyond symmetric or antisymmetric representations. Following the article Equations on knot polynomials and 3d/5d duality, we consider the expansion of the superpolynomial around the special polynomial in powers of q - 1 and t - 1 and suggest a simple formula for the first-order deviation, which is presumably valid for arbitrary representation. This formula can serve as a crucial lacking test of various formulas for non-trivial superpolynomials, which will appear in the literature in the near future.
机译:像所有其他结多项式一样,应在(精炼的)Chern-Simons理论中以量规组的任意表示形式R定义超多项式。但是,除了对称表示法或反对称表示法之外,还没有一个关于超多项式的例子。继文章关于结多项式和3d / 5d对偶性的方程式之后,我们考虑以q-1和t-1的幂围绕超多项式围绕特殊多项式的展开,并提出一阶偏差的简单公式,该公式可能有效用于任意表示。对于非平凡的超多项式,该公式可以作为各种公式的关键性缺乏检验,这些检验将很快出现在文献中。

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