References
[1] Kim, T., Kim, D. S. Degenerate polyexponential functions and degenerate Bell polynomials. J. Math. Anal. Appl., 2020, 487(2).
[2] Kim, D. S., Kim, T., Kwon, J., Lee, H. A note on λ-Bernoulli numbers of the second kind. Adv. Stud. Contemp. Math., 2020, 30(2), 187-195.
[3] Kurt, B. Some identities for the generalized poly-Genocchi polynomials with the parameters a, b and c. J. Math. Anal., 2017, 8(1), 156-163.
[4] Kim, D. S., Kim, T. A note on a new type of degenerate Bernoulli numbers. Russ. J. Math. Phys., 2020, 27(2), 227-235.
[5] Kim, T., Kim, D. S. Degenerate polyexponential functions and degenerate Bell polynomials. J. Math. Anal. Appl., 2020, 487(2), 124017.
[6] Kim, T., Kim, D. S. Some relations of two type 2 polynomials and discrete harmonic numbers and polynomials. Symmetry, 2020, 12(6), 905.
[7] T. Kim, D. S. Kim. Some relations of two type 2 polynomials and discrete harmonic numbers and polynomials.
arXiv:2004.12142v1[math.NT], 2020.
[8] T. Kim, D. S. Kim. Some results on degenerate harmonic numbers and degenerate fubini polynomials.
arXiv:2008.12998v1[math.NT], 2022.
[9] Kim. D. S., Kim T. A note on a new type of degenerate Bernoulli numbers. Russ. J. Math. Phys., 2020, 27(2): 227-235.
[10] T. Kim, D. S. Kim. Some identities for degenerate Bernoulli numbers of the second kind [J]. arXiv:1804.10081v1[math.NT], 2018.
[11] Q. Feng, Taekyun Kim, Chen Seoung Ryoo. On the partially degenerate Bernoulli polynomials of the first kind [J]. Global Journal of Pure and Applied Mathematics, 2015, 11(4): 2407-2412.
[12] T. Kim, J. J. Seo. A note on partially degenerate bernoulli numbers and polynomials [J]. Journal of Mathematical Analysis, 2015.
[13] L. Carlitz. A degenerate Staudt-Clausen theorem. Arch. Math. (Basel), 1956, (7), 28-33.
[14] Kim. D. S., Kim T. A note type 2 Changhee and Daehee polynomials. Rev. R. Acad. Cienc. Exactas Fis. Nat., Ser. A Mat., 2019, 113(3): 2783-2791.
[15] Nian, Liang, Wang. Some identities on the Higher-order Daehee and Changhee Numbers [J]. Mathematics Journal, 2015, 4(5-1): 33-37.
[16] Jang, L.-C., Kim, W., Kwon, H.-I., Kim, T. On degenerate Daehee polynomials and numbers of the third kind. J. Comput. Appl. Math., 2020, 364.
[17] D. Lim. Degenerate, partially degenerate and totally degenerate Daehee numbers and polynomials [J]. Department of Mathematics, 2005, (287).
[18] D. S. Kim, T. Kim, S. H. Lee, et al. A note on the lambda-Daehee polynomials [J]. International Journal of Mathematicl Analysis, 2013, 7(61): 3069-3080.
[19] T. Kim, D. S. Kim. Degenerate Changhee numbers and polynomials of the second kind. Adv. Stud. Contemp. Math., 2017, 27(4): 609-624.
[20] B. M. Kim, J. Jeong, S. H. Rim. Some explicit identities on Changhee-Genocchi polynomials and numbers [J]. Advances in Difffference Equations, 2016, 2016(1).
[21] Bayat M, Teimoori H. The linear algebra of generlized Pascal Functional matrix [J]. Linear Algebra Appli., 1999, 95: 81-89.
[22] Comtet L. Advanced Combinatorics [M]. The Art of fifinite and infifinite expansions. Boston, MA: D. Reidel Publ. Co. 1974.
[23] T. Kim. λ -analogue of Stirling numbers of the fifirst kind. Adv. Stud. Contemp. Math., 2017, 27(3): 423-429.
[24] T. Kim. A note on degenerate Stirling polynomials of the second kind. Proc. Jangjeon Math. Soc., 2017, 20(3): 319-331.
[25] L. Comtet. Advanced combinatorics [M]. D. Reidel Publishing Company. 1974.
[26] John Wiley and Sons, Inc. Combinatorial methods [M]. Department of Mathematics University of Athens. 2005.