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- W1972783162 abstract "Let G be a complex semi-simple Lie group and let P,Q be a pair of parabolic subgroups of G such that Q contains P. Consider the flag varieties G/P, G/Q and Q/P. We show that certain structure constants in H^*(G/P) with respect to the Schubert basis can be written as a product of structure constants coming from H^*(G/Q) and H^*(Q/P) in a very natural way. The primary application is to compute Levi-movable structure constants defined by Belkale and Kumar. We also give a generalization of this product formula in the branching Schubert calculus setting." @default.
- W1972783162 created "2016-06-24" @default.
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- W1972783162 date "2008-12-10" @default.
- W1972783162 modified "2023-09-27" @default.
- W1972783162 title "A multiplicative formula for structure constants in the cohomology of flag varieties" @default.
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