2009/09/30 by Roberto Tauraso, Jianqiang Zhao
Mathematics · #math.NT #msc:11M41 #msc:11B50
published as J. Comb. and Number Theory 2 (2)(2010), Article 3 · 24 pages. A few misprints are corrected and references are updated. A result of Chamberland and Dilcher is now used to simplify the proof of Theorem 3.1
arxiv created 2009/12/14 · arxiv updated 2012/07/24
In this sequel to arXiv:0905.3327, we continue to study the congruence properties of the alternating version of multiple harmonic sums. As contrast to the study of multiple harmonic sums where Bernoulli numbers and Bernoulli polynomials play the key roles, in the alternating setting the Euler numbers and the Euler polynomials are also essential.