A note on degenerate stirling polynomials of the second kind

By Taekyun Kim. 2017

114 citations recorded by the source corpus.

In this paper, we consider the degenerate Stirling polynomials of the second kind which are derived from the generating function. In addition, we give some new identities for these polynomials.

Subfields: Algebra and Number Theory, Applied Mathematics, Discrete Mathematics and Combinatorics

View Paper: https://www.semanticscholar.org/paper/11c691516324ba70be0357126b58860625f18ba8

How researchers see this paper

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In Algebra and Number Theory

1. Dae San Kim
2. Taekyun Kim
3. Yilmaz Simsek
4. Veli Kurt
5. Hari M. Srivastava
6. Daeyeoul Kim
7. Serkan Araci
8. I. N. Cangul

In Applied Mathematics

1. Dae San Kim
2. Taekyun Kim
3. Yilmaz Simsek

In Discrete Mathematics and Combinatorics

1. Dae San Kim
2. Taekyun Kim
3. Yilmaz Simsek
4. Hari M. Srivastava
5. Serkan Araci
6. Veli Kurt
7. I. N. Cangul
8. Hacer Ozden

Citations in the corpus

• Degenerate polyexponential functions and degenerate Bell polynomials (2020, unknown): “(2) 1 k! (e −1) = ∞ ∑ n=k S2(n,k) t n! , (k ≥ 0),(see [4,5,7,16]).”
• A Note on a New Type of Degenerate Bernoulli Numbers (2020, background): “In [11], Kim considered the degenerate Stirling numbers of the second kind which are defined as”