Ed Richmond
University of British Columbia
Scientific, Seminar
Algebraic Geometry Seminar: Ed Richmond (UBC)
Let G be a simple Lie group or Kac-Moody group and P a parabolic subgroup. One of the goals Schubert calculus is to understand the product structure of the cohomology ring H^*(G/P) with respect to its basis of Schubert classes. If G/P is the...
Scientific, Seminar
PIMS/SFU Discrete Math Seminar: Ed Richmond
Scientific, Seminar
Geometry and Physics Seminar: Ed Richmond
A theorem of Ryan and Wolper states that a type A Schubert variety is smooth if and only if it is an iterated fibre bundle of Grassmannians. We extend this theorem to arbitrary finite type, showing that a Schubert variety in a generalized flag...