Knot cobordisms, bridge index, and torsion in Floer homology-Reference-Cited by-同舟云学术

Knot cobordisms, bridge index, and torsion in Floer homology

Published:2020-10-26 Issue:4 Volume:13 Page:1701-1724
ISSN:1753-8416
Container-title:Journal of Topology
language:en
Short-container-title:Journal of Topology

Author:

Juhász András¹,Miller Maggie²,Zemke Ian³

Affiliation:

1. Mathematical Institute University of Oxford Mathematical Institute Andrew Wiles Building Radcliffe Observatory Quarter Woodstock Road Oxford OX2 6GG United Kingdom

2. Department of Mathematics Massachusetts Institute of Technology The Simons Building, Building 2 Cambridge MA 02139‐4307 USA

3. Department of Mathematics Princeton University Fine Hall Princeton NJ 08540 USA

Funder

Royal Society

National Science Foundation

European Research Council

Publisher

Wiley

Subject

Geometry and Topology

Link

https://onlinelibrary.wiley.com/doi/pdf/10.1112/topo.12170

Reference34 articles.

1. Handle decompositions of rational homology balls and Casson–Gordon invariants

2. Unknotting number and Khovanov homology

3. A.AlishahiandE.Eftekhary ‘Tangle Floer homology and cobordisms between tangles’ e‐print 2016 arXiv:1610.07122.

4. A.AlishahiandE.Eftekhary ‘Knot Floer homology and the unknotting number’ e‐print 2018 arXiv:1810.05125.

5. Scissor equivalence for torus links

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