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Multiplicity-free products of Schubert divisors
Let $G/B$ be a flag variety over an arbitrary field, where $G$ is a semisimple split algebraic group with a simply laced Dynkin diagram, and $B$ is a Borel subgroup. We say that the product of several classes of Schubert divisors in the Chow ring is \emph{multiplicity-free} if it is possible to mult
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