The blocks of the Brauer algebra in characteristic zero
By A. Cox, M. Visscher, Paul P. Martin. 2006
80 citations recorded by the source corpus.
We determine the blocks of the Brauer algebra in characteristic zero. We also give information on the submodule structure of standard modules for this algebra.
Subfields: Algebra and Number Theory, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/f3a97e30a0a0a7fee0fcdd56948a0e3c5a3d9dd6
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In Algebra and Number Theory
- A. Cox
- Paul P. Martin
- A. Parker
- Changchang Xi
- Jiaqun Wei
- Osamu Iyama
- María Inés Platzeck
- Sonia Trepode
In Geometry and Topology
- A. Cox
- Paul P. Martin
- A. Parker
- Changchang Xi
- Jiaqun Wei
- Osamu Iyama
- M. Visscher
- María Inés Platzeck
Citations in the corpus
- Nazarov–Wenzl algebras, coideal subalgebras and categorified skew Howe duality (2013, unknown): “In [32] it is then proved that this algebra is isomorphic to the Brauer algebra Brd(δ) providing a conceptual explanation for the fact, [26] and [25], that the decomposition numbers of Brauer algebras are given by type D Weyl group combinatorics, and branching rules relate to the set Ad(δ) of Verma ”
- Representation theory of towers of recollement: Theory, notes, and examples (2004, methodology): “(iv) The Brauer algebra Bn(δ) in characteristic zero with δ �= 0. The verification of (A1)–(A6) is implicit in [12] (see [ 7 ] for a discussion of this).”