论文标题
Wronskian多项式的渐近行为是通过$ p $ cores和$ p $ Quotients分解的
Asymptotic behavior of Wronskian polynomials that are factorized via $p$-cores and $p$-quotients
论文作者
论文摘要
在本文中，我们考虑了通过分区标记的Wronskian多项式，可以通过$ p $ cores和$ p $ - 快价的组合概念进行分解。当$ p $ Quortient固定时，我们将获得这些多项式的渐近行为，而$ p $ core的大小增长到无穷大。为此，我们将$ p $ core与其特征向量相关联，并同时让该矢量的所有条目倾向于无限。该结果概括了Wronskian Hermite设置，该设置在$ p = 2 $时被恢复。
In this paper we consider Wronskian polynomials labeled by partitions that can be factorized via the combinatorial concepts of $p$-cores and $p$-quotients. We obtain the asymptotic behavior for these polynomials when the $p$-quotient is fixed while the size of the $p$-core grows to infinity. For this purpose, we associate the $p$-core with its characteristic vector and let all entries of this vector simultaneously tend to infinity. This result generalizes the Wronskian Hermite setting which is recovered when $p=2$.
