Integral Formulas for the Noncentral Tanny-Dowling Polynomials

TL;DR

This paper derives integral formulas for noncentral Tanny-Dowling polynomials, generalizing known results for classical geometric polynomials, thereby expanding the mathematical understanding of these polynomial families.

Contribution

The paper introduces new integral formulas for noncentral Tanny-Dowling polynomials, extending classical geometric polynomial results.

Findings

Integral formulas for noncentral Tanny-Dowling polynomials established

Generalizations of classical geometric polynomial results achieved

Enhanced mathematical framework for these polynomials developed

Abstract

In this paper, we established some integral formulas for and involving the noncentral Tanny-Dowling polynomials. These formulas are shown to be generalizations of some known results on the classical geometric polynomials.