论文标题
关于道林光谱序列的不变性
On the invariance of the Dowlin spectral sequence
论文作者
论文摘要
给定链接$ l $，道林构建了一个过滤的复合体，诱导了$ e_2 $ - page is构象的光谱序列，归因于Khovanov同源性$ \ overline {kh}（kh}（l）$和$ e_ \ e_ \ iffty $ - infty $ - page isomorphic isomorphic ins of the nenot floer floer floer $ $ \ widehat $ \ widehat $ \ fiphat {hfk}在本文中，我们证明该频谱序列的$ e_k $ - $页面也是链接不变的，以$ k \ ge 3 $。
Given a link $L$, Dowlin constructed a filtered complex inducing a spectral sequence with $E_2$-page isomorphic to the Khovanov homology $\overline{Kh}(L)$ and $E_\infty$-page isomorphic to the knot Floer homology $\widehat{HFK}(m(L))$ of the mirror of the link. In this paper, we prove that the $E_k$-page of this spectral sequence is also a link invariant, for $k\ge 3$.
