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首页> 外文期刊>INTEGERS: electronic journal of Combinatorial Number Theory >q-MULTIPARAMETER-BERNOULLI POLYNOMIALS AND q-MULTIPARAMETER-CAUCHY POLYNOMIALS BY JACKSON’S INTEGRALS
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q-MULTIPARAMETER-BERNOULLI POLYNOMIALS AND q-MULTIPARAMETER-CAUCHY POLYNOMIALS BY JACKSON’S INTEGRALS

机译:克斯逊的积分,Q-Multiparameter-Bernoulli多项式和Q-Multiparameter-Cauchy多项式

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摘要

We define q-multiparameter-Bernoulli polynomials and q-multiparameter-Cauchy polynomials by using Jackson’s integrals, which generalize the previously known numbers, including poly-Bernoulli B(k) n and the poly-Cauchy numbers of the first kind c (k) n and of the second kind bc (k) n . We investigate their properties connected with multiparameter Stirling numbers which generalize the original Stirling numbers. We also give the relations between q-multiparameter-Bernoulli polynomials and qmultiparameter-Cauchy polynomials.
机译:我们通过使用杰克逊的积分来定义Q-Multiparameter-Bernoulli多项式和Q-Multiparameter-Cauchy多项式,这概括了先前已知的数字,包括Poly-Bernoulli B(k)n和第一类C(k)的多Cauchy数n和第二种BC(k)n。我们调查了与多种级数斯特林数相连的属性,它概括了原始斯特林数。我们还提供了Q-MultiParameter-Bernoulli多项式和QMultiparameter-Cauchy多项式之间的关系。

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