|
[1]
|
Sun, Z.W. (2002) Introduction to Bernoulli and Euler Polynomials.
|
|
[2]
|
Washington, L.C. (1997) Introduction to Cyclotomic Fields. 2nd Edition, Springer-Verlag, New York. [Google Scholar] [CrossRef]
|
|
[3]
|
Hu, S., Kim, D. and Kim, M.-S. (2016) On Reciprocity Formula of Apostol-Dedekind Sum with Quasi-Periodic Euler Functions. Journal of Number Theory, 162, 54-67. [Google Scholar] [CrossRef]
|
|
[4]
|
Horadam, A.F. (1991) Applications of Fibonacci Numbers. Springer, Dordrecht, 145-166. [Google Scholar] [CrossRef]
|
|
[5]
|
Hu, S., Kim, M.-S., Moree, P. and Sha, M. (2019) Irregular Primes with Respect to Genocchi Numbers and Artin’s Primitive Root Conjecture. Journal of Number Theory, 205, 59-80. [Google Scholar] [CrossRef]
|
|
[6]
|
菲赫金哥尔茨. 数学分析原理(第二卷) [M]. 北京: 高等教育出版社, 2013: 74.
|
|
[7]
|
Carlitz, L. (1979) Degenerate Stirling, Bernoulli and Eulerian Numbers. Utilitas Mathematica, 15, 51-88.
|
|
[8]
|
Carlitz, L. (1956) A Degenerate Staudt-Clausen Theorem, Utilitas Math. Archiv der Mathematik (Basel), 7, 28-33. [Google Scholar] [CrossRef]
|
|
[9]
|
Arakawa, T. and Kaneko, M. (1999) Multiple Zeta Values, Poly-Bernoulli Numbers and Related Zeta Functions. Nagoya Mathematical Journal, 153, 189-209. [Google Scholar] [CrossRef]
|
|
[10]
|
Kim, T. (2015) Degenerate Euler Zeta Function. Russian Journal of Mathematical Physics, 22, 469-472. [Google Scholar] [CrossRef]
|
|
[11]
|
Kim, T. (2016) On Degenerate q-Bernoulli Polynomials. Bulletin of the Korean Mathematical Society, 53, 1149-1156. [Google Scholar] [CrossRef]
|
|
[12]
|
Dolgy, D.V., Kim, T. and Seo, J.J. (2016) On the Symmetric Identi-ties of Modified Degenerate Bernoulli Polynomials. Proceedings of the Jangjeon Mathematical Society, 19, 301-308.
|
|
[13]
|
Kim, T., Dolgy, D.V., Jang, L.C., et al. (2016) Some Identities of Degenerate q-Euler Polynomials under the Symmetry Group of Degree. Journal of Nonlinear Sciences and Applications, 9, 4707-4712. [Google Scholar] [CrossRef]
|
|
[14]
|
Kim, T., Kim, D.S., Kwon, H.I., et al. (2016) Some Identities for Degenerate Frobenius-Euler Numbers Arising from Nonlinear Differential Equations. Italian Journal of Pure and Ap-plied Mathematics, 36, 843-850.
|
|
[15]
|
Kim, D.S. and Kim, T. (2015) A Note on Poly-Bernoulli and Higher-Order Poly-Bernoulli Polynomials. Russian Journal of Mathematical Physics, 22, 26-33. [Google Scholar] [CrossRef]
|
|
[16]
|
Kim, T., Kim, D.S. and Seo, J.J. (2016) Fully Degenerate Poly-Bernoulli Numbers and Polynomials. Open Mathematics, 14, 545-555. [Google Scholar] [CrossRef]
|