8 citations · 13 across the 7 of their papers we have counts for
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math.NT2015★ 2 cited
Super congruences involving alternating harmonic sums modulo prime powers
Zhongyan Shen, Tianxin Cai
In 2014, Wang and Cai established the following harmonic congruence for any odd prime and positive integer , \begin{equation*} \sum\limits_{i+j+k=p^{r}\atop{i,j,k\in \mathca…
math.NT2015★ 1 cited
A congruence involving alternating harmonic sums modulo
Zhongyan Shen, Tianxin Cai
In 2014, Wang and Cai established the following harmonic congruence for any odd prime and positive integer , \begin{equation*} \sum\limits_{i+j+k=p^{r}\atop{i,j,k\in \mathca…
math.NT2015★ 8 cited
A congruence involving harmonic sums modulo
Tianxin Cai, Zhongyan Shen, Lirui Jia
In 2014, Wang and Cai established the following harmonic congruence for any odd prime and positive integer , \begin{equation*} Z(p^{r})\equiv-2p^{r-1}B_{p-3} ~(\bmod ~ p^{r}…