Kevin Chen

most citedSuper Congruences Involving Multiple Harmonic Sums and Bernoulli Numbers

1 citations · 1 across the 2 of their papers we have counts for

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2 papers

math.NT2017★ 1 cited

Super Congruences Involving Multiple Harmonic Sums and Bernoulli Numbers

Kevin Chen, Jianqiang Zhao

Let $m$ , $r$ and $n$ be positive integers. We denote by $k ⊢ n$ any tuple of odd positive integers $k = (k_{1}, \dots, k_{t})$ such that $k_{1} + \dots + k_{t} = n$ and $k_{j} \geq 3$ fo…

math.NT2017

Some Families of Super Congruences Involving Alternating Multiple Harmonic Sums

Kevin Chen, Rachael Hong, Jerry Qu +2

Let $p$ be a prime. In this short note we study some families of super congruences involving the following alternating sums \begin{equation*} \sum_{\substack{j_1+j_2+\cdots+j_n=2 p…