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首页> 外文期刊>Journal of Combinatorial Theory, Series A >Polynomiality of Plancherel averages of hook-content summations for strict, doubled distinct and self-conjugate partitions
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Polynomiality of Plancherel averages of hook-content summations for strict, doubled distinct and self-conjugate partitions

机译:严格,双重不同和自缀物分区的钩壳总结的Plancherel平均的多项式

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摘要

The polynomiality of shifted Plancherel averages for summations of contents of strict partitions were established by the authors and Matsumoto independently in 2015, which is the key to determining the limit shape of random shifted Young diagram, as explained by Matsumoto. In this paper, we prove the polynomiality of shifted Plancherel averages for summations of hook lengths of strict partitions, which is an analog of the authors and Matsumoto's results on contents of strict partitions.
机译:作者和Matsumoto在2015年独立建立了严格分区内容总和的转移计划总和的多项式,这是确定随机移位的年轻图的极限形状的关键,如松香。 在本文中,我们证明了严格分区的钩长度总和的转移的Plancherel平均的多项式,这是作者和Matsumoto对严格分区内容的结果。

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