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The Pascal Matrix Function and Its Applications to Bernoulli Numbers and Bernoulli Polynomials and Euler Numbers and Euler Polynomials

机译:Pascal矩阵函数及其在Bernoulli数和Bernoulli多项式以及Euler数和Euler多项式上的应用

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摘要

A Pascal matrix function is introduced by Call and Velleman. In this paper, we will use the function to give a unified approach in the study of Bernoulli numbers and Bernoulli polynomials. Many well-known and new properties of the Bernoulli numbers and polynomials can be established by using the Pascal matrix function. The approach is also applied to the study of Euler numbers and Euler polynomials. Finally, an application of an extension of Bernoulli polynomials to the numerical integrations is given.
机译:Call和Velleman引入了Pascal矩阵函数。在本文中,我们将使用该函数为研究Bernoulli数和Bernoulli多项式提供统一的方法。通过使用Pascal矩阵函数,可以建立伯努利数和多项式的许多众所周知的新特性。该方法还用于研究Euler数和Euler多项式。最后,给出了伯努利多项式扩展对数值积分的应用。

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