Add to ORKGAbstract. We establish an upper bound for the Thurston–Bennequin number of a Legendrian link using the Khovanov homology of the un-derlying topological link. This bound is sharp in particular for all alter-nating links, and knots with nine or fewer crossings. 1
In 1997, Chekanov gave the first example of a Legendrian nonsimple knot type: the m(52) knot. Epstei...
with an appendix with Adam Simon Levine; 25 pages, 9 figures; comments welcome!International audienc...
In this article, we consider the maximal value of the Thurston–Bennequin invariant of Legendrian kno...
Abstract. We investigate properties of the odd Khovanov homology, compare and contrast them with tho...
Abstract Using a knot concordance invariant from the Heegaard Floer theory of Ozsvath and Szabo, we ...
AbstractWe show that the upper bound of the maximal Thurston–Bennequin number for an oriented altern...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2001.Includes bibliogr...
AbstractWe show that the upper bound of the maximal Thurston–Bennequin number for an oriented altern...
The Turaev genus of a link can be thought of as a way of measuring how nonalternating a link is. A l...
Abstract. We give a simple unified proof for several disparate bounds on Thurston–Bennequin number f...
We give a simple unified proof for several disparate bounds on Thurston–Bennequin number for Legendr...
Abstract. In this article we give necessary and sufficient conditions for two triples of integers to...
Abstract. In the note we study Legendrian and transverse knots in rationally null-homologous knot ty...
Abstract. In the note we study Legendrian and transverse knots in ratio-nally null-homologous knot t...
with an appendix with Adam Simon Levine; 25 pages, 9 figures; comments welcome!International audienc...
In 1997, Chekanov gave the first example of a Legendrian nonsimple knot type: the m(52) knot. Epstei...
with an appendix with Adam Simon Levine; 25 pages, 9 figures; comments welcome!International audienc...
In this article, we consider the maximal value of the Thurston–Bennequin invariant of Legendrian kno...
Abstract. We investigate properties of the odd Khovanov homology, compare and contrast them with tho...
Abstract Using a knot concordance invariant from the Heegaard Floer theory of Ozsvath and Szabo, we ...
AbstractWe show that the upper bound of the maximal Thurston–Bennequin number for an oriented altern...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2001.Includes bibliogr...
AbstractWe show that the upper bound of the maximal Thurston–Bennequin number for an oriented altern...
The Turaev genus of a link can be thought of as a way of measuring how nonalternating a link is. A l...
Abstract. We give a simple unified proof for several disparate bounds on Thurston–Bennequin number f...
We give a simple unified proof for several disparate bounds on Thurston–Bennequin number for Legendr...
Abstract. In this article we give necessary and sufficient conditions for two triples of integers to...
Abstract. In the note we study Legendrian and transverse knots in rationally null-homologous knot ty...
Abstract. In the note we study Legendrian and transverse knots in ratio-nally null-homologous knot t...
with an appendix with Adam Simon Levine; 25 pages, 9 figures; comments welcome!International audienc...
In 1997, Chekanov gave the first example of a Legendrian nonsimple knot type: the m(52) knot. Epstei...
with an appendix with Adam Simon Levine; 25 pages, 9 figures; comments welcome!International audienc...
In this article, we consider the maximal value of the Thurston–Bennequin invariant of Legendrian kno...