- Current Issue - Ahead of Print Articles - All Issues - Search - Open Access - Information for Authors - Downloads - Guideline - Regulations ㆍPaper Submission ㆍPaper Reviewing ㆍPublication and Distribution - Code of Ethics - For Authors ㆍOnlilne Submission ㆍMy Manuscript - For Reviewers - For Editors
 Analytic properties of the limits of the even and odd hyperpower sequences Bull. Korean Math. Soc. 2004 Vol. 41, No. 1, 27-43 Printed March 1, 2004 Yunhi Cho and Young-One Kim University of Seoul, Seoul National University Abstract : Let $h_e(x)$ and $h_o(x)$ denote the limits of the sequences $\{{}^{2n}x\}$ and $\{{}^{2n+1}x\}$, respectively. Asymptotic formulas for the functions $h_e$ and $h_o$ at the points $e^{-e}$ and $0$ are established. Keywords : approximation, asymptotic formula, hyperpower sequence MSC numbers : 26A06, 26A18, 26A24 Downloads: Full-text PDF