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On the congruence of finite sums involving generalized harmonic numbers modulo $p^2$

Volume 126 / 2021

Aidas Medžiūnas Annales Polonici Mathematici 126 (2021), 279-292 MSC: Primary 11A07, 11Y40; Secondary 11A41, 11M41. DOI: 10.4064/ap210107-5-5 Published online: 16 August 2021

Abstract

We investigate congruence relationships of particular finite sums involving generalized harmonic numbers. We suggest a simpler and more transparent method to analyse these sums and present several additional results for certain special cases.

Authors

  • Aidas MedžiūnasFaculty of Mathematics and Informatics
    Vilnius University
    Akademijos g. 4
    LT-08412 Vilnius, Lithuania
    e-mail

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