A Note on a New Type of Degenerate Bernoulli Numbers

Author:

Kim D. S.,Kim T.

Publisher

Pleiades Publishing Ltd

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference26 articles.

1. L. Carlitz, “Degenerate Stirling, Bernoulli and Eulerian Numbers,” Util. Math. 15, 51–88 (1979).

2. L. Carlitz, “A Degenerate Staudt-Clausen Theorem,” Arch. Math. (Basel) 7, 28–33 (1956).

3. D. V. Dolgy and T. Kim, “Some Explicit Formulas of Degenerate Stirling Numbers Associated with the Degenerate Special Numbers and Polynomials,” Proc. Jangjeon Math. Soc. 21 (2), 309–317 (2018).

4. D. V. Dolgy, T. Kim, H.-I. Kwon, and J. J. Seo, “Some Identities for Degenerate Euler Numbers and Polynomials Arising from Degenerate Bell Polynomials,” Proc. Jangjeon Math. Soc. 19 (3), 457–464 (2016).

5. Y. He and W. Zhang, “A Three-Term Reciprocity Formula for Bernoulli Polynomials,” Util. Math. 100, 23–31 (2016).

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