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Journals and Conferences
Recently, the non-linear Changhee differential equations were introduced by Kim and Kim [T. Kim, D. S. Kim, Russ. J. Math. Phys., 23 (2016), 1–5] and these differential equations turned out to be very useful for studying special polynomials and mathematical physics. Some interesting identities and properties of Changhee polynomials can also be derived from… (More)
In this paper, we consider three types of sums of products of poly-Bernoulli functions and derive Fourier series expansions of them. In addition, we express those three types of functions in terms of Bernoulli functions. c ©2017 All rights reserved.
In this paper, we investigate some new symmetric identities for the q-Euler polynomials under the symmetric group of degree n which are derived from fermionic p-adic q-integrals on Zp. c ©2016 All rights reserved.
In this paper, we study linear differential equations arising from λ-Changhee polynomials (or called degenerate Changhee polynomials) and give some explicit and new identities for the λ-Changhee polynomials associated with linear differential equations. c ©2016 All rights reserved.
In this paper, we give some interesting identities of symmetry for degenerate generalized Bernoulli polynomials attached to χ which are derived from the properties of symmetry of certain p-adic invariant integrals on Zp. c ©2016 All rights reserved.
The purpose of this paper is to construct some new non-linear differential equations and investigate the solutions of these non-linear differential equations. In addition, we give some new identities involving degenerate Euler numbers and polynomials arising from those non-linear differential equations. c ©2016 All rights reserved.