Jay M. Ontolan

most citedA

q

-Analogue of

r

-Whitney Numbers of the Second Kind and Its Hankel Transform

3 citations · 3 across the 2 of their papers we have counts for

collaborators

2 papers

math.CO2020

Explicit Formulas for the First Form (q,r)-Dowling Numbers and (q,r)-Whitney-Lah Numbers

Roberto B. Corcino, Jay M. Ontolan, Maria Rowena S. Lobrigas

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. Sever…

math.CO2019★ 3 cited

A $q$ -Analogue of $r$ -Whitney Numbers of the Second Kind and Its Hankel Transform

Roberto B. Corcino, Jay M. Ontolan, Jennifer Cañete +1

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 fundamental p…

Explicit Formulas for the First Form (q,r)-Dowling Numbers and (q,r)-Whitney-Lah Numbers

A q-Analogue of r-Whitney Numbers of the Second Kind and Its Hankel Transform

A $q$ -Analogue of $r$ -Whitney Numbers of the Second Kind and Its Hankel Transform