Quantization of Γ-Lie bialgebras
By B. Enriquez, G. Halbout. 2008
240 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/ad1864ddbe767cc0d48850fd3b1b1f6ea3773855
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- E. Vasserot
- Raphaël Rouquier
- M. Varagnolo
- Zsuzsanna Dancso
- Dror Bar-Natan
- P. Shan
- S. Morrison
- Ben Webster
In Geometry and Topology
- S. Morrison
- E. Vasserot
- Aaron D. Lauda
- David E. V. Rose
- Mikhail Khovanov
- Ari Nieh
- Ben Webster
- M. Varagnolo
In Mathematical Physics
- S. Morrison
- E. Vasserot
- Aaron D. Lauda
- David E. V. Rose
- Ari Nieh
- P. Shan
- Mikhail Khovanov
- M. Varagnolo
Citations in the corpus
- On Khovanov's cobordism theory for SU3 knot homology (2006, background): “1 What is decategorification? As with quantization [4], while categorification is an art, decategorification is a functor; it’s just a fancy name for taking the Grothendieck group[22].”
- Finite-type invariants of w-knotted objects, I: w-knots and the Alexander polynomial (2014, background): “We expect v-knotted objects to provide the global context whose associated graded structure will be the Etingof–Kazhdan theory of deformation quantization of Lie bialgebras [38].”
- Categorifications and cyclotomic rational double affine Hecke algebras (2013, background): “Following Drinfeld and [22], [35] we put on O8 a structure of a braided monoidal category pO8,bR8 , a8, c8q where bR8 is the tensor product of R8-modules and a8 is the Knizhnik-Zamolodchikov associator, i.”