A $ q $-analogue of $ r $-Whitney numbers of the second kind, denoted by $ W_ {m, r}[n, k]
_q $, is defined by means of a triangular recurrence relation. In this paper, several …

In this paper, using the rational generating for the second form of the q-analogue of r-
Whitney numbers of the second kind, certain divisibility property for this form is established …

In this paper, a q-analogue of r-Whitney-Lah numbers, also known as (q, r)-Whitney-Lah
number, denoted by $ L_ {m, r}[n, k] _q $ is defined using the triangular recurrence relation …

In this paper,(p, q)-analogues of r-Whitney numbers of the first and second kinds are defined
using horizontal generating functions. Several fundamental properties such as orthogonality …

In this paper, the Hankel transform of the generalized q-exponential polynomial of the first
form (q, r)-Whitney numbers of the second kind is established using the method of Cigler …

arXiv:2208.04527v1 [math.CO] 9 Aug 2022 On Divisibility Property of Type 2 (p, q)-Analogue of
r-Whitney Numbers of the Second Page 1 arXiv:2208.04527v1 [math.CO] 9 Aug 2022 On …

In this paper, type 2 (p, q)-analogues of the r-Whitney numbers of the second kind is defined
and a combinatorial interpretation in the context of the A-tableaux is given. Moreover, some …

This paper derives another form of explicit formula for $(r,\beta) $-Bell numbers using the
Faa di Bruno's formula and certain identity of Bell polynomials of the second kind. This …

In this paper, type 2 (p, q)-analogues of the r-Whitney numbers of the second kind is defined
and a combinatorial interpretation in the context of the A-tableaux is given. Moreover, some …

Using a certain combinatorial interpretation in terms of set partition, a q-analogue of
generalized translated Whitney numbers of the second kind is defined in this paper. Some …