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Some identities on the Bernoulli, Euler and Genocchi polynomials via power sums and alternate power sums

机译:通过幂和和交替幂和在伯努利多项式,欧拉多项式和Genocchi多项式上的某些恒等式

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摘要

In this paper, by the generating function method, we establish various identities concerning the (higher order) Bernoulli polynomials, the (higher order) Euler polynomials, the Genocchi polynomials and the degenerate higher order Bernoulli polynomials. Particularly, some of these identities are also related to the power sums and alternate power sums. It can be found that, many well known results, especially the multiplication theorems, and some symmetric identities demonstrated recently, are special cases of our results.
机译:在本文中,通过生成函数方法,我们建立了关于(高阶)Bernoulli多项式,(高阶)Euler多项式,Genocchi多项式和简并的高阶Bernoulli多项式的各种恒等式。特别地,这些身份中的一些也与功率和和替代功率和有关。可以发现,许多众所周知的结果,尤其是乘法定理,以及最近证明的一些对称恒等式,都是我们结果的特例。

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