用Euler-Seidel算法研究指数多项式和几何多项式

退化欧拉-塞德尔方法用于退化伯努利、欧拉和戈尼奇多项式

Degenerate Euler- Seidel Method for degenerate Bernoulli, Euler, and Genocchi polynomials

本文提出退化欧拉-塞德尔方法，用于推导退化伯努利、欧拉和戈尼奇多项式的新的组合恒等式。

退化欧拉-西德尔矩阵方法及其应用

Degenerate Euler-Seidel Matrix Method and Their Applications

本文提出了一种退化欧拉-西德尔矩阵方法，通过引入参数lambda，推导出指数生成函数的退化西德尔公式，并应用于研究新的组合恒等式。

用欧拉 - 塞德尔算法研究摩根 - 沃伊斯型多项式

Study on Morgan-Voyce type polynomials with Euler-Seidel algorithm

研究摩根 - 沃伊斯型多项式，通过引入新多项式族建立结构性质，定义变体证明相关和的表达式及推导生成函数，构建欧拉 - 塞德尔矩阵，得到新代数恒等式，扩展矩阵方法在组合分析中的应用。

Some notes about the Zeta function and the Riemann hypothesis

The present essay aims at investigating whether and how far an algebraic analysis of the Zeta Function and of the Riemann Hypothesis can be carried out. Of course the well-established properties of the Zeta Function, explored in depth in over 150 years of world-wide study, are taken for granted. The chosen approach starts from the recognized necessity of formulating an extension of the Zeta Function which is defined for Re(s) = X < 1. A particular form of extension, based on a Euler-McLaurin integration procedure, is chosen and an algebraic appraisal is made of the conditions required to make …