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The HOMFLY polynomial of links in closed braid form

机译:闭合编织形式的连杆的Homfly多项式

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摘要

We provide a new proof of Jaeger's formula expressing the HOMFLY polynomial of a link presented in closed braid form, replacing the original representation theoretic proof with an easy combinatorial and geometric argument. Using new variants of Jaeger's result we provide a direct and elementary proof of the fact that the braid index of a link that has an n-string closed braid diagram that is also reduced and alternating, is exactly n. Until now this fact was only known as a consequence of a result due to Murasugi on fibered links that are star products of elementary torus links and of the fact that alternating braids are fibered. (C) 2018 Elsevier B.V. All rights reserved.
机译:我们提供了jaeger's公式的新证据,表示以封闭的编织式形式提供的链路的Homfly多项式,用易于组合和几何论证代替原始表示理论证明。 使用Jaeger结果的新变种,我们提供了一种直接和基本的证据,即具有也减少和交替的N字符串闭合编织图的链路的编织索引正准确地是n。 到目前为止,这一事实才被称为由于默萨鲁迪对纤维链路上的结果,这是小花体链路的明星产品,并且交替辫子是纤维的。 (c)2018 Elsevier B.v.保留所有权利。

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