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George Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USAGeorge Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USA
Mukherjee, Sujoy
[1
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Przytycki, Jozef H.
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George Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USA
Univ Gdansk, Dept Math, Gdansk, PolandGeorge Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USA
Przytycki, Jozef H.
[1
,2
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Silvero, Marithania
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Polish Acad Sci, Inst Math, Warsaw, PolandGeorge Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USA
Silvero, Marithania
[3
]
Wang, Xiao
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George Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USAGeorge Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USA
Wang, Xiao
[1
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Yang, Seung Yeop
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George Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USAGeorge Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USA
Yang, Seung Yeop
[1
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机构:
[1] George Washington Univ, Dept Math, Phillips Hall,Room 739,80122nd St NW, Washington, DC 20052 USA
In the Khovanov homology of links, presence of -torsion is a very common phenomenon. Finite number of examples of knots with -torsion for n > 2 were also known, none for n > 8. In this article, we present several infinite families of links whose Khovanov homology contains -torsion for 2 < n < 9 and -torsion for s < 24. We introduce 4-braid links with -torsion which are counterexamples to parts of the PS braid conjecture. We also provide an infinite family of knots with -torsion in reduced Khovanov homology and -torsion in odd Khovanov homology.