Pages that link to "Item:Q2781267"
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The following pages link to On Legendrian knots and polynomial invariants (Q2781267):
Displaying 22 items.
- Rational symplectic field theory for Legendrian knots (Q607715) (← links)
- An intrinsic approach to invariants of framed links in 3-manifolds (Q628825) (← links)
- A Legendrian Thurston-Bennequin bound from Khovanov homology (Q813180) (← links)
- The Rasmussen invariants and the sharper slice-Bennequin inequality on knots (Q864593) (← links)
- On the quantum filtration of the Khovanov-Rozansky cohomology (Q1016259) (← links)
- Invariants of Legendrian and transverse knots in the standard contact space (Q1356378) (← links)
- Estimates for the Bennequin number of Legendrian links from state models for knot polynomials (Q1357650) (← links)
- Chekanov--Eliashberg invariant of Legendrian knots: Existence of augmentations (Q1399289) (← links)
- Generating function polynomials for Legendrian links (Q1416617) (← links)
- Regular Legendrian knots and the HOMFLY polynomial of immersed plane curves (Q1579102) (← links)
- Cosmetic contact surgeries along transverse knots and the knot complement problem (Q1731331) (← links)
- The nonuniqueness of Chekanov polynomials of Legendrian knots (Q2388868) (← links)
- Legendrian knots and monopoles (Q2492022) (← links)
- Maximal Thurston-Bennequin numbers of alternating links (Q2502970) (← links)
- Bennequin type inequalities in Lens spaces (Q2883876) (← links)
- On the Kauffman-Vogel and the Murakami-Ohtsuki-Yamada graph polynomials (Q2909500) (← links)
- The Thurston-Bennequin number, Kauffman polynomial, and ruling invariants of a Legendrian link: The Fuchs conjecture and beyond (Q3413612) (← links)
- Braids, transversal links and the Khovanov-Rozansky Theory (Q3508023) (← links)
- Flat plumbing basket and contact structure (Q4992347) (← links)
- (Q5109944) (← links)
- On McMullen's and other inequalities for the Thurston norm of link complements (Q5934075) (← links)
- Maximal Thurston-Bennequin number of two-bridge links (Q5938057) (← links)