The main aim of this study is to define degenerate Genocchi polynomials and numbers the second kind by using logarithmic functions, investigate some their analytical properties applications. For purpose, many formulas relations for these polynomials, including implicit summation formulas, differentiation rules correlations with earlier utilizing series manipulation methods, are derived. Additio...


 In this paper, the generalized Laguerre-Apostol-Frobenius-type poly-Genocchi polyno- mials of higher order with parameters a, b and c are defined using concept polylogarithm, Laguerre, Apostol Frobenius polynomials. These polynomials possess numerous properties including recurrence relations, explicit formulas certain differential identity. Moreover, some connections these poly- nomials ...

Numerous polynomial variations and their extensions have been explored extensively found applications in a variety of research fields. The purpose this is to establish unified class Apostol–Genocchi polynomials based on poly-Daehee explore some features identities. We investigate these via generating functions deduce various identities, summation formulae, differential integral formulas, implic...

In this paper, many formulas and identities for computing the r-parametric Hermite type polynomials are given with help of generating functions. Using functions algebraic methods, a relation is also including these 2-variable Kampé de Fériet polynomials. Moreover, relations containing two parametric Apostol-Bernoulli higher order, Apostol-Euler Apostol-Genocchi order Dickson obtained. Finally, ...