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首页> 外文期刊>Annals of Combinatorics >A Combinatorial Formula for the Schur Coefficients of the Integral Form of the Macdonald Polynomials in the Two Column and Certain Hook Cases
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A Combinatorial Formula for the Schur Coefficients of the Integral Form of the Macdonald Polynomials in the Two Column and Certain Hook Cases

机译:两列麦克唐纳多项式积分形式的舒尔系数的组合公式和某些钩例

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摘要

In this paper, we prove that the integral form of Macdonald polynomials J μ [X; q, t] has the property that J μ [X; q, t]/(1−q) n has Schur expansion with positive polynomial coefficient. Our proof proceeds by constructing constructing combinatorial formula for the Schur coefficients when μ is either a two column shape or a certain type of hook shape.
机译:在本文中,我们证明了麦克唐纳多项式J μ [X; q,t]具有J μ [X; q,t] /(1-q) n 具有正多项式系数的Schur展开。我们的证明是通过为μ为两列形状或某种类型的钩形时构造Schur系数的组合公式来进行的。

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