Algebraic & Geometric Topology Volume 17, issue 2 (2017)

Download this article
	For screen
	For printing

Recent Issues

The Journal

About the Journal

Editorial Board

Submission Guidelines

Submission Page

Policies for Authors

Ethics Statement

ISSN 1472-2739 (online)

ISSN 1472-2747 (print)

Other MSP Journals

A Khovanov stable homotopy type for colored links

Andrew Lobb, Patrick Orson and Dirk Schütz

Algebraic & Geometric Topology 17 (2017) 1261–1281

DOI: 10.2140/agt.2017.17.1261

Bibliography

1	D Bar-Natan, Khovanov’s homology for tangles and cobordisms, Geom. Topol. 9 (2005) 1443 MR2174270
2	H J Baues, M Hennes, The homotopy classification of (n−1)–connected (n+3)–dimensional polyhedra, n ≥ 4, Topology 30 (1991) 373 MR1113684
3	B Cooper, V Krushkal, Categorification of the Jones–Wenzl projectors, Quantum Topol. 3 (2012) 139 MR2901969
4	D Jones, A Lobb, D Schütz, An 𝔰𝔩_n stable homotopy type for matched diagrams, preprint (2015) arXiv:1506.07725
5	M Khovanov, A categorification of the Jones polynomial, Duke Math. J. 101 (2000) 359 MR1740682
6	M Khovanov, L Rozansky, Matrix factorizations and link homology, Fund. Math. 199 (2008) 1 MR2391017
7	T Lawson, R Lipshitz, S Sarkar, Khovanov homotopy type, Burnside category, and products, preprint (2015) arXiv:1505.00213
8	R Lipshitz, S Sarkar, A Khovanov stable homotopy type, J. Amer. Math. Soc. 27 (2014) 983 MR3230817
9	R Lipshitz, S Sarkar, A Steenrod square on Khovanov homology, J. Topol. 7 (2014) 817 MR3252965
10	L Rozansky, An infinite torus braid yields a categorified Jones–Wenzl projector, Fund. Math. 225 (2014) 305 MR3205575
11	D Schütz, KnotJob, software (2015)
12	M Willis, Stabilization of the Khovanov homotopy type of torus links, preprint (2015) arXiv:1511.02742
13	M Willis, A colored Khovanov homotopy type for links, and its tail for the unknot, preprint (2016) arXiv:1602.03856