By means of the derivative operator and three hypergeometric series identities, several interesting summation formulas involving generalized harmonic numbers are established.

Preguntar a la IA

Me gusta

Guardar

Preguntar a la IA

Me gusta

Guardar

Cite This Study

Wei et al. (Wed,) studied this question.

synapsesocial.com/papers/6a1eb54d989adebfe89a7b1f https://doi.org/https://doi.org/10.1080/10236198.2016.1216112

Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

1Harmonic number identities via the Newton–Andrews method2013 · 44 citations
2The Gauss2F1(1)-summation theorem and harmonic number identities2009 · 15 citations
3Arithmetic theory of harmonic numbers2011 · 68 citations
4Concrete Mathematics: A Foundation for Computer Science.1991 · 1,404 citations
5On Two Types of Harmonic Number Identities2012 · 8 citations

Summation formulas involving generalized harmonic numbers | Synapse

Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

1Harmonic number identities via the Newton–Andrews method2013 · 44 citations
2The Gauss2F1(1)-summation theorem and harmonic number identities2009 · 15 citations
3Arithmetic theory of harmonic numbers2011 · 68 citations
4Concrete Mathematics: A Foundation for Computer Science.1991 · 1,404 citations
5On Two Types of Harmonic Number Identities2012 · 8 citations