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Irreducible characters of the group S_n that are semiproportional on A_n

机译:S_n组的不可约字符在A_n上是半比例的

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摘要

Previously, we dubbed the conjecture that the alternating group An has no semiproportional irreducible characters for any natural n [1]. This conjecture was then shown to be equivalent to the following [3]. Let α and β be partitions of a number n such that their corresponding characters χα and χβ in the group Sn are semiproportional on An. Then one of the partitions α or β is self-associated. Here, we describe all pairs (α, β) of partitions satisfying the hypothesis and the conclusion of the latter conjecture.
机译:以前,我们将这样的猜想称为:对于任何自然n [1],交替基团An都没有半比例不可约性。然后证明该猜想等同于以下[3]。令α和β为数字n的分区,以使它们在Sn组中的对应字符χα和χβ在An上是半比例的。然后,分区α或β之一是自相关的。在这里,我们描述满足假设和后一个猜想结论的所有分区对(α,β)。

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