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Representations of rational Cherednik algebras in positive characteristic

机译:有正特征的有理Cherednik代数的表示

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摘要

We study rational Cherednik algebras over an algebraically closed field of positive characteristic. We first prove several general results about category O, and then focus on rational Cherednik algebras associated to the general and special linear group over a finite field of the same characteristic as the underlying algebraically closed field. For such algebras we calculate the characters of irreducible representations with trivial lowest weight.
机译:我们研究正特征的代数封闭领域上的有理Cherednik代数。我们首先证明有关O类的几个一般结果,然后重点研究与有限基础上与代数封闭域具有相同特征的有限和一般线性群相关的有理Cherednik代数。对于此类代数,我们用最小的最小权重来计算不可约表示的特征。

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