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A minimality property for knots without Khovanov 2-torsion

Onkar Singh Gujral and Joshua Wang

Algebraic & Geometric Topology 25 (2025) 4073–4075
Bibliography
1 A Alfieri, F Binns, Is the geography of Heegaard Floer homology restricted or the L-space conjecture false ?, preprint (2024) arXiv:2404.00490
2 M M Asaeda, J H Przytycki, Khovanov homology: torsion and thickness, from: "Advances in topological quantum field theory", NATO Sci. Ser. II Math. Phys. Chem. 179, Kluwer (2004) 135 MR2147419
3 J A Baldwin, S Sivek, Khovanov homology detects the trefoils, Duke Math. J. 171 (2022) 885 MR4393789
4 D Iltgen, L Lewark, L Marino, Khovanov homology and rational unknotting, preprint (2021) arXiv:2110.15107
5 A Kotelskiy, L Watson, C Zibrowius, Immersed curves in Khovanov homology, preprint (2019) arXiv:1910.14584
6 P B Kronheimer, T S Mrowka, Khovanov homology is an unknot-detector, Publ. Math. Inst. Hautes Études Sci. 113 (2011) 97 MR2805599
7 F Lin, A remark on taut foliations and Floer homology, preprint (2023) arXiv:2309.01222
8 D McCoy, R Zentner, The Montesinos trick for proper rational tangle replacement, Proc. Amer. Math. Soc. 151 (2023) 1811 MR4550372
9 J H Przytycki, R Sazdanović, Torsion in Khovanov homology of semi-adequate links, Fund. Math. 225 (2014) 277 MR3205574
10 A N Shumakovitch, Torsion of Khovanov homology, Fund. Math. 225 (2014) 343 MR3205577