Projects per year
Fingerprint Dive into the research topics where Stephan Martin Wehrli is active. These topic labels come from the works of this person. Together they form a unique fingerprint.
Khovanov Homology
Mathematics
Braid
Mathematics
Spectral Sequence
Mathematics
Floer Homology
Mathematics
Colored Jones Polynomial
Mathematics
Categorification
Mathematics
Homology
Mathematics
Branched Cover
Mathematics
Network
Recent external collaboration on country level. Dive into details by clicking on the dots.
Projects 2011 2024
Annular Link Homology, Quantum Invariants, and Heegaard Floer Theory
9/1/19 → 8/31/24
Project: Research project
Connections between Homology Theories for Knots and Three-Manifolds
9/1/11 → 8/31/16
Project: Research project
Research Output 2008 2019
1
Citation
(Scopus)
Quantum link homology via trace functor I
Beliakova, A., Putyra, K. K. & Wehrli, S. M., Jan 1 2019, (Accepted/In press) In : Inventiones Mathematicae.Research output: Contribution to journal › Article
Functor
Homology
Bicategory
Trace
Braid Group
3
Citations
(Scopus)
Annular Khovanov homology and knotted Schur-Weyl representations
Grigsby, J. E., Licata, A. M. & Wehrli, S. M., Mar 1 2018, In : Compositio Mathematica. 154, 3, p. 459-502 44 p.Research output: Contribution to journal › Article
Khovanov Homology
Unknot
Current Algebra
Exterior Algebra
Ring or annulus
Annular khovanov-lee homology, braids, and cobordisms
Grigsby, J. E., Licata, A. M. & Wehrli, S. M., Jan 1 2017, In : Pure and Applied Mathematics Quarterly. 13, 3, p. 389-436 48 p.Research output: Contribution to journal › Article
Khovanov Homology
Braid
Invariant
Isotopy
Homotopy Type
An elementary fact about unlinked braid closures
Grigsby, J. E. & Wehrli, S. M., Jan 1 2016, Association for Women in Mathematics Series. Springer, p. 93-101 9 p. (Association for Women in Mathematics Series; vol. 6).Research output: Chapter in Book/Report/Conference proceeding › Chapter
Braid
Closure
Khovanov Homology
Homology
Trivial
5
Citations
(Scopus)
Sutured Khovanov homology, hochschild homology, and the Ozsváth-Szabó spectral sequence
Auroux, D., Elisenda Grigsby, J. & Wehrli, S. M., Aug 13 2015, In : Transactions of the American Mathematical Society. 367, 10, p. 7103-7131 29 p.Research output: Contribution to journal › Article
Khovanov Homology
Hochschild Homology
Spectral Sequence
Braid
Algebra
Press and Media
June 26, 2017: Syracuse University: Education Faculty Member Teaches Camp Counselors Inclusive Games, Activities
Jay Hubisz & Stephan Martin Wehrli
6/27/17
4 items of Media coverage
Press/Media: Expert Comment
Jordan Barrett, Maizy Ludden Named Goldwater Scholars
Joseph Paulsen, James T Spencer, Carlos Castaneda, Kari Segraves, Joseph Richard Welsh, Jay Hubisz & Stephan Martin Wehrli
5/1/17
1 item of Media coverage
Press/Media: Expert Comment