Construction of partially degenerate Laguerre-Genocchi polynomials with their applications

Some Generalized Properties of Poly-Daehee Numbers and Polynomials Based on Apostol–Genocchi Polynomials

“…The majority of special functions of mathematical physics and their generalization have been inspired by physical problems. There is an abundance of remarkable characteristics and correlations with special generalized polynomials in the literature (see, for details, [13][14][15][16][17][18][19][20][21][22][23][24]).…”

Some identities and properties on degenerate Stirling numbers

“…Carlitz [4] obtained some interesting arithmetical and combinatorial results on the degenerate Bernoulli and Euler polynomials and numbers, which are degenerate versions of the Bernoulli and Euler polynomials and numbers. In recent years, studying degenerate versions of some special numbers and polynomials have drawn the attention of many mathematicians with their regained interests not only in combinatorial and arithmetical properties but also in applications to differential equations, identities of symmetry and probability theory (see [7,9,10,[13][14][15][16]18,20] and the references therein). These degenerate versions include the degenerate Stirling numbers of the first and second kinds, degenerate Bernoulli numbers of the second kind and degenerate Bell numbers and polynomials.…”