论文标题

接触手术和结浮子不变

On contact surgery and knot Floer invariants

论文作者

Matkovič, Irena

论文摘要

我们在基于Heegaard Floer的联系之间建立了一些一般关系。特别是,我们观察到,如果沿Legendrian结的大型负面(分别为正面)的接触性手术不变,则该结的传奇不变性分别为legendrian不变性,该结的传说是非零的。我们使用缝合的漂浮物同源性,以及由于Golla和Etnyre,Vela-Vick和Zarev引起的极限结构。

We establish some general relations between Heegaard Floer based contact invariants. In particular, we observe that if the contact invariant of large negative, respectively positive, contact surgeries along a Legendrian knot does not vanish, then the Legendrian invariant, respectively the Legendrian inverse limit invariant, of that knot is non-zero. We use sutured Floer homology, and the limit constructions due to Golla, and Etnyre, Vela-Vick and Zarev.

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