In this paper, we consider the generalized degenerate Bernoulli/Euler polynomial matrices
and study some algebraic properties for them. In particular, we focus our attention on some …

In this paper, we introduce the $ U $-Bernoulli, $ U $-Euler, and $ U $-Genocchi
polynomials, their numbers, and their relationship with the Riemann zeta function. We also …

We introduce two biparametric families of Apostol-Frobenius-Euler polynomials of level m.
We give some algebraic properties, as well as some other identities which connect these …

In this article, we introduce Bell polynomials of two variables within the framework of
generating functions and explore various properties associated with them. Specifically, we …

This paper aims to show new algebraic properties from the q-generalized Bernoulli
polynomials B n [m-1](x; q) of level m, as well as some others identities which connect this …

2 are special polynomials obtained by use of the generating function method. These
polynomials represent an interesting mixture between two classes of special functions …

We know that the matrices provide a flexible framework to study combinatorial structures. In
fact, the generalized Fibonacci matrices allow us to develop the applications to coding …

The algebraic approach based on Pascal matrices is important in many fields of
mathematics, ranging from algebraic geometry to optimization, matrix theory and …

In this paper, we explore the concepts of generalized degenerate q-Bernoulli and q-Euler
polynomial matrices, elucidating their fundamental properties. Our primary focus is on …

This paper introduces new families of Fubini-Euler type and Apostol Fubini-Euler type
polynomials, providing expressions, recurrence relations, and identities. We also derive …