3 citations · 3 across the 9 of their papers we have counts for
9 papers
Differential equations associated with Lambda-Changhee polynomials
Taekyun Kim, Dae San Kim
In this paper, we study linear differential equations arising from - Changhee polynomials (or called degenerate Changhee polynomials) and give some explicit and new identities f…
Identities of some special mixed-type polynomials
Dae San Kim, Taekyun Kim, Hyucj In Kwon
In this paper, we consider various speical mixed-type polynomials which are related to Bernoulli, Euler, Changhee and Daehee polynomials. From those polynomials, we derive some int…
Identities of symmetry for expansion of q-Euler polynomials
Dae San Kim, Tae Gyun Kim
In this paper, we investigate some symmetric properties of the multivariate p-adic fermionic integrals on Zp and derive various identities concerning the expansions of q-Euler poly…
Barnes-type Daehee polynomials
Dae San Kim, Taekyun Kim, Takao Komatsu +1
In this paper, we consider Barnes-type Daehee polynomials of the first kind and of the second kind. From the properties of Sheffer sequences of these polynomials arising from umbra…
Higher-order Daehee numbers and polynomials
Dae San Kim, Taekyun Kim
Recently, Daehee numbers and polynomials are introduced by the authors. In this paper, we consider the Daehee numbers and polynomials of order k and give some relation between Daeh…
Higher-order cauchy numbers and polynomials
Dae san Kim, Taekyun Kim
Recently, Komatsu introduced the concept of poly-Cauchy numbers and polynomials which generalize Cauchy numbers and polynomials. In this paper, we consider the new concept of highe…
Symmetric identities of q-Euler polynomials
Dae San Kim, Taekyun Kim
In this paper, we study some symmetric identities of q-Euler numbers and polynomials. From these properties, we derive several identities of q-Euler numbers and polynomials.
Poisson-Charlier and poly-Cauchy mixed type polynomials
Dae San Kim, Taekyun Kim
In this paper, we consider Poisson-Charlier and poly-Cauchy mixed type polynomials and give various identities of those polynomials which are derived from umbral calculus.
Some identities of q-Bernoulli numbers associated p-adic convolutions
J. J. Seo, T. Kim, S. H. Lee
In this paper, we give some interesting and new identities of q-Bernoulli numbers which are derived from convolutions on the ring of p-adic integers.