Diverse properties of (p, q)-Cosine and (p, q)-Sine Fubini-type polynomials and numbers
Abstract
In this work, the (p, q)-Sine and (p, q)-Cosine Fubini-type polynomials are introduced and multifarious
summation formulae and relationships for these polynomials are derived by utilizing some series
manipulation methods. Also, (p, q)-derivative operator rules and (p, q)-integral representations for the
(p, q)-Sine and (p, q)-Cosine Fubini-type polynomials are given. Moreover, several correlations related to
the both (p, q)-Bernoulli, Euler and Genocchi polynomials and the (p, q)-Stirling numbers of the second
kind are developed.
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