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Trunk of satellite and companion knots

机译:卫星结和伴结

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摘要

We study the knot invariant called trunk, as defined by Ozawa [7], and the relation of the trunk of a satellite knot with the trunk of its companion knot. Our first result is trunk(K) >= n . trunk(J) where trunk(.) denotes trunk of a knot, K is a satellite knot with companion J, and n is the winding number of K. To upgrade winding number to wrapping number, denoted by m, an extra factor of 1/2 is necessary in our second result trunk(K) > 1/2 m . trunk(J) as m >= n. We also discuss generalizations of the second result. (C) 2020 Elsevier B.V. All rights reserved.
机译:我们研究了由Ozawa [7]定义的称为主干的结不变式,以及卫星结的主干与其伴生结的主干之间的关系。我们的第一个结果是trunk(K)> = n。 trunk(J),其中trunk(。)表示一个结的树干,K是一个伴有J的卫星结,n是K的绕线数。要将绕线数升级为绕线数,用m表示,额外系数为1在我们的第二个结果trunk(K)> 1/2 m中,/ 2是必需的。干(J)为m> = n。我们还将讨论第二个结果的概括。 (C)2020 Elsevier B.V.保留所有权利。

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