Harmonic Number Sums in Higher Powers
Download
Download
Download
Full text for this resource is not available from the Research Repository.
Export
Sofo, Anthony (2011) Harmonic Number Sums in Higher Powers. Journal of Mathematical Analysis, 2 (2). pp. 15-22. ISSN 2217-3412
Abstract
Euler has supplied us with many wonderful identities on harmonic number sums, now called Euler sums. Borwein and other authors have extended the number of identities in the class of sums of Euler type. In this paper we signi�cantly increase the size of the class to include harmonic numbers with inverse binomial coe�cients.
| Item type | Article |
| URI | https://vuir.vu.edu.au/id/eprint/9234 |
| Official URL | http://91.187.98.171/ilirias/jma/repository/docs/J... |
| Subjects | Current > Division/Research > VU College Historical > FOR Classification > 0102 Applied Mathematics Historical > SEO Classification > 970101 Expanding Knowledge in the Mathematical Sciences |
| Keywords | ResPubID23879, Harmonic numbers, Riemann Zeta functions, binomial coefficients, series representations |
| Download/View statistics | View download statistics for this item |
CORE (COnnecting REpositories)