On fully degenerate Bell numbers and polynomials

On degenerate numbers and polynomials related to the Stirling numbers and the Bell polynomials

In this paper, we consider the degenerate numbers Rn(λ) and polynomials Rn(x, λ) related to the Stirling numbers and the Bell polynomials. We also obtain some explicit formulas for degenerate numbers Rn(λ) and polynomials Rn(x, λ). AMS subject classification: 11B68, 11S40, 11S80.

Bell polynomials and Fibonacci numbers

Degenerate Changhee-Genocchi numbers and polynomials

*Correspondence: [email protected] 2Graduate School of Education, Konkuk University, Seoul, 143-701, Republic of Korea Full list of author information is available at the end of the article Abstract In this paper, we study some properties of degenerate Changhee-Genocchi numbers and polynomials and give some new identities of these polynomials and numbers which are derived from the generating ...

A Note on Partially Degenerate Bernoulli Numbers and Polynomials

In this paper, we consider the partially degenerate Bernoulli numbers and polynomials of the first kind and the second kind and investigate some properties of these numbers and polynomials.

A note on degenerate Changhee-Genocchi polynomials and numbers

In this paper, we consider the degenerate Changhee-Genocchi polynomials and numbers, and give some identities for these numbers and polynomials. AMS subject classification: 11B68, 11S40, 11S80.