In this study, we introduce modified degenerate Changhee–Genocchi polynomials of the second kind, and analyze some properties by providing several relations and applications. We first attain diverse relations and formulas covering addition formulas, recurrence rules, implicit summation formulas, and relations with the earlier polynomials in the literature. By using their generating function, we derive some new relations, including the Stirling numbers of the first and second kinds. Moreover, we introduce modified higher-order degenerate Changhee–Genocchi polynomials of the second kind. We also derive some new identities and properties of this type of polynomials
In this paper, we introduce new q-analogs of the Changhee numbers and polynomials of the first kind ...
In a study, Carlitz introduced the degenerate exponential function and applied that function to Bern...
In this paper, by introducing degenerate Fubini-type polynomials, with the help of the Faà di Bruno ...
In this paper, we consider the higher order degenerate Changhee–Genocchi polynomials of the second k...
Abstract In this paper, we study some properties of degenerate Changhee-Genocchi numbers and polynom...
In this paper, we consider the degenerate type 2 Changhee numbers and polynomials cn,λ(x) and derive...
Recently, Kim and Kim (Russ. J. Math. Phys. 27(2):227–235, 2020) have studied new type degenerate Be...
In this paper, we present a new definition for the generalization of first and second kinds of highe...
Abstract The Changhee numbers and polynomials are introduced by Kim, Kim and Seo (Adv. Stud. Theor. ...
In this work, we consider the degenerate Frobenius-Euler-Genocchi polynomials utilizing the degenera...
Abstract: In this note, we shall give an explicit formula for the coefficients of the expansion of g...
In this paper, we consider a new type of degenerate derangement polynomial and number, which shall b...
Recently, Dolgy-Jang-Kwon-Kim introduced Carlitz’s type q-Changhee polynomials. In this paper, we de...
Recently, Kim et al. [8] constructed a new method to obtain interesting identities related to Euler ...
In the paper, the authors study new degenerating approach to the Bell polynomials which are called f...
In this paper, we introduce new q-analogs of the Changhee numbers and polynomials of the first kind ...
In a study, Carlitz introduced the degenerate exponential function and applied that function to Bern...
In this paper, by introducing degenerate Fubini-type polynomials, with the help of the Faà di Bruno ...
In this paper, we consider the higher order degenerate Changhee–Genocchi polynomials of the second k...
Abstract In this paper, we study some properties of degenerate Changhee-Genocchi numbers and polynom...
In this paper, we consider the degenerate type 2 Changhee numbers and polynomials cn,λ(x) and derive...
Recently, Kim and Kim (Russ. J. Math. Phys. 27(2):227–235, 2020) have studied new type degenerate Be...
In this paper, we present a new definition for the generalization of first and second kinds of highe...
Abstract The Changhee numbers and polynomials are introduced by Kim, Kim and Seo (Adv. Stud. Theor. ...
In this work, we consider the degenerate Frobenius-Euler-Genocchi polynomials utilizing the degenera...
Abstract: In this note, we shall give an explicit formula for the coefficients of the expansion of g...
In this paper, we consider a new type of degenerate derangement polynomial and number, which shall b...
Recently, Dolgy-Jang-Kwon-Kim introduced Carlitz’s type q-Changhee polynomials. In this paper, we de...
Recently, Kim et al. [8] constructed a new method to obtain interesting identities related to Euler ...
In the paper, the authors study new degenerating approach to the Bell polynomials which are called f...
In this paper, we introduce new q-analogs of the Changhee numbers and polynomials of the first kind ...
In a study, Carlitz introduced the degenerate exponential function and applied that function to Bern...
In this paper, by introducing degenerate Fubini-type polynomials, with the help of the Faà di Bruno ...