Properly stratified algebras
By V. Dlab. 2000
68 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/44b9157f39dcc21a3b776e723c4aba7d25e45ee3
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
- Mikhail Khovanov
- C. Stroppel
- Aaron D. Lauda
- Joshua Sussan
- Jonathan Brundan
- I. Frenkel
- Alexander S. Kleshchev
- A. Cox
In Geometry and Topology
- C. Stroppel
- Aaron D. Lauda
- Mikhail Khovanov
- Joshua Sussan
- I. Frenkel
- Ben Webster
- Jonathan Brundan
- Alexander S. Kleshchev
Citations in the corpus
- A categorification of finite-dimensional irreducible representations of quantum $${\mathfrak{sl}_2}$$ and their tensor products (2007, background): “However (see [KM02]), it is equivalent to a module category over a properly stratified algebra (as introduced in [ Dla00 ], generalising the notion of quasi-hereditary algebras and highest weight categories).”
- Affine highest weight categories and affine quasihereditary algebras (2014, background): “V. Dlab and C. M. Ringel, ‘The module theoretic approach to quasi-hereditary algebras’, Representations of algebras and related topics, LMS Lecture Notes Series 168 (eds H. Tachikawa and S. Brenner; Cambridge University Press, Cambridge, 1992) 200–224.”
- Categorifying fractional Euler characteristics, Jones–Wenzl projectors and 3j-symbols (2012, background): “a/ for the same a; see [18], Theorem 5.”
- Representation theory of towers of recollement: Theory, notes, and examples (2004, background): “Important examples are cellular algebras [15] (but see also [22]), tabular algebras [18], and various types of stratified algebras [6,9].”