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- W1621057018 abstract "We study the multiplicities of Young modules as direct summands of permutation modules on cosets of Young subgroups. Such multiplicities have become known as the p-Kostka numbers. We classify the indecomposable Young permutation modules, and, applying the Brauer construction for p-permutation modules, we give some new reductions for p-Kostka numbers. In particular we prove that p-Kostka numbers are preserved under multiplying partitions by p, and strengthen a known reduction given by Henke, corresponding to adding multiples of a p-power to the first row of a partition." @default.
- W1621057018 created "2016-06-24" @default.
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- W1621057018 date "2012-03-28" @default.
- W1621057018 modified "2023-09-27" @default.
- W1621057018 title "Young module multiplicities and classifying the indecomposable Young permutation modules" @default.
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