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Recurrence relations for polynomial sequences via Riordan matrices

机译:通过Riordan矩阵的多项式序列的递归关系

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摘要

We give recurrence relations for any family of generalized Appell polynomials unifying so some known recurrences for many classical sequences of polynomials. Our main tool to get our goal is the Riordan group. We use the product of Riordan matrices to interpret some relationships between different polynomial families. Moreover using the Hadamard product of series we get a general recurrence relation for the polynomial sequences associated to the so called generalized umbral calculus.
机译:我们给出统一的广义Appell多项式族的递归关系,以便对许多经典多项式序列进行一些已知的递归。我们实现目标的主要工具是Riordan集团。我们使用Riordan矩阵的乘积来解释不同多项式族之间的某些关系。此外,使用系列的Hadamard积,我们得到了与所谓的广义本影演算相关的多项式序列的一般递归关系。

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