Sung-Soo Pyo
Pohang University of Science and Technology
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Publication
Featured researches published by Sung-Soo Pyo.
Bulletin of The Korean Mathematical Society | 2015
Seog-Hoon Rim; Jin-Woo Park; Sung-Soo Pyo; Jongkyum Kwon
The Changhee polynomials and numbers are introduced in (6). Some interesting identities and properties of those polynomials are derived from umbral calculus (see (6)). In this paper, we consider Witt- type formula for the n-th twisted Changhee numbers and polynomials and derive some new interesting identities and properties of those polynomials and numbers from the Witt-type formula which are related to special polynomials.
Linear Algebra and its Applications | 1997
Richard A. Brualdi; Suk-Geun Hwang; Sung-Soo Pyo
Abstract It is well known that for real n -vectors y and x, y majorizes x if and only if A y = x for some doubly stochastic matrix A of order n . If the components of each of y and x are in nonincreasing order, then it is known that the matrix A can be chosen to be positive semidefinite symmetric. We characterize when there is a positive definite doubly stochastic matrix A such that A y = x.
Linear Algebra and its Applications | 2001
Suk-Geun Hwang; Sung-Soo Pyo
Abstract In this note we characterize doubly stochastic matrices A whose powers A,A 2 ,A 3 ,… eventually stop, i.e., A p =A p+1 =⋯ for some positive integer p. The characterization enables us to determine the set of all such matrices.
Journal of Inequalities and Applications | 2018
Sung-Soo Pyo; Taekyun Kim; Seog-Hoon Rim
Since Cauchy numbers were introduced, various types of Cauchy numbers have been presented. In this paper, we define degenerate Cauchy numbers of the third kind and give some identities for the degenerate Cauchy numbers of the third kind. In addition, we give some relations between four kinds of the degenerate Cauchy numbers, the Daehee numbers and the degenerate Bernoulli numbers.
Journal of Inequalities and Applications | 2018
Seog-Hoon Rim; Taekyun Kim; Sung-Soo Pyo
In this paper, we present some identities relating the hyperharmonic, the Daehee and the derangement numbers, and we derive some nonlinear differential equations from the generating function of a hyperharmonic number. In addition, we use this differential equation to obtain some identities in which the hyperharmonic numbers and the Daehee numbers are involved.
Bulletin of The Korean Mathematical Society | 2000
Sung-Soo Pyo
The Journal of Nonlinear Sciences and Applications | 2017
Sung-Soo Pyo; Taekyun Kim; Seog-Hoon Rim
Journal of The Korean Mathematical Society | 1999
Suk-Geun Hwang; Sung-Soo Pyo
The Journal of Nonlinear Sciences and Applications | 2018
Sung-Soo Pyo
East Asian mathematical journal | 2015
Huijin Kim; Sung-Soo Pyo; Jongkyum Kwon