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Minimal Idempotents in The Zero-Hecke Algebra
Student-Run Discrete Math SeminarSpeaker: | Tom Denton, UC Davis |
Location: | 2112 MSB |
Start time: | Thu, Jan 28 2010, 12:10PM |
The zero-Hecke algebra of the symmetric group can be obtained as a deformation of the symmetric group, and conceived of as the algebra of anti-sorting operators. While the representation theory of this algebra is well-understood, it was not until recently that formulae for minimal idempotents to generate the projective modules were found. I will present at least one construction for these idempotents.