The Lee spectral sequence, unknotting number, and the Knight Move Conjecture-Reference-Cited by-同舟云学术

登录注册会员服务联系我们

The Lee spectral sequence, unknotting number, and the Knight Move Conjecture

Published:2019-03 Issue: Volume:254 Page:29-38
ISSN:0166-8641
Container-title:Topology and its Applications
language:en
Short-container-title:Topology and its Applications

Author:

Alishahi Akram,Dowlin Nathan

Funder

NSF

Publisher

Elsevier BV

Subject

Geometry and Topology

Reference8 articles.

1. Alishahi Akram, The Bar-Natan homology and unknotting number, preprint.

2. On Khovanov's categorification of the Jones polynomial;Bar-Natan;Algebraic Geom. Topol.,2002

3. Khovanov module and the detection of unlinks;Hedden;Geom. Topol.,2013

4. A categorification of the Jones polynomial;Mikhail;Duke Math. J.,2000

5. Link homology and Frobenius extensions;Mikhail;Fundam. Math.,2006

Cited by 10 articles. 订阅此论文施引文献订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献

1. A family of slice-torus invariants from the divisibility of Lee classes;Topology and its Applications;2024-09

2. A Spectral Sequence from Khovanov Homology to Knot Floer Homology;Journal of the American Mathematical Society;2024-01-19

3. Instantons and some concordance invariants of knots;Journal of the London Mathematical Society;2021-01-22

4. On Khovanov Homology and Related Invariants;Association for Women in Mathematics Series;2021

5. Knot Floer homology and the unknotting number;Geometry & Topology;2020-12-29

同舟云学术

1.学者识别学者识别

2.学术分析学术分析

3.人才评估人才评估

"同舟云学术"是以全球学者为主线，采集、加工和组织学术论文而形成的新型学术文献查询和分析系统，可以对全球学者进行文献检索和人才价值评估。用户可以通过关注某些学科领域的顶尖人物而持续追踪该领域的学科进展和研究前沿。经过近期的数据扩容，当前同舟云学术共收录了国内外主流学术期刊6万余种，收集的期刊论文及会议论文总量共计约1.5亿篇，并以每天添加12000余篇中外论文的速度递增。我们也可以为用户提供个性化、定制化的学者数据。欢迎来电咨询！咨询电话：010-8811{复制后删除}0370

www.globalauthorid.com

TOP