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COMBINATORIAL CONVOLUTION SUMS DERIVED FROM DIVISOR FUNCTIONS AND FAULHABER SUMSopen access
- Authors
- Cho, Bumkyu; Kim, Daeyeoul; Park, Ho
- Issue Date
- 2014
- Publisher
- CROATIAN MATHEMATICAL SOC
- Keywords
- Divisor functions; convolution sums; Faulhaber's sum
- Citation
- GLASNIK MATEMATICKI, v.49, no.2, pp 351 - 367
- Pages
- 17
- Indexed
- SCIE
SCOPUS
- Journal Title
- GLASNIK MATEMATICKI
- Volume
- 49
- Number
- 2
- Start Page
- 351
- End Page
- 367
- ISSN
- 0017-095X
1846-7989
- Abstract
- It is known that certain convolution sums using Liouville identity can be expressed as a combination of divisor functions and Bernoulli numbers. In this article we find seven combinatorial convolution sums derived from divisor functions and Bernoulli numbers.
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Related Researcher
- Cho, Bum Kyu
- College of Natural Science (Department of Mathematics)