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20112018
most citedChu-Vandermonde convolution and harmonic number identities

2 citations · 2 across the 13 of their papers we have counts for

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math.CO2018

Summation formulas involving harmonic numbers with even or odd indexes

Chuanan Wei, Dianxuan Gong, Lily Li Liu

By means of the derivative operator and Chu-Vandermonde convolution, four families of summation formulas involving harmonic numbers with even or odd indexes are established.

math.CO2018

Summation formulas for Fox-Wright function

Chuanan Wei, Lily Li Liu, Dianxuan Gong

By means of inversion techniques and several known hypergeometric series identities, summation formulas for Fox-Wright function are explored. They give some new hypergeometric seri…

math.CO2012

A family of summation formulas involving generalized harmonic numbers

Chuanan Wei, Qinglun Yan, Dianxuan Gong

Combining the derivative operator with a binomial sum from the telescoping method, we establish a family of summation formulas involving generalized harmonic numbers.

math.CO2012

Telescoping method, derivative operators and harmonic number identities

Chuanan Wei, Dianxuan Gong

In terms of the telescoping method, a simple binomial sum is given. By applying the derivative operators to the equation just mentioned, we establish several general harmonic numbe…

math.CO2012

A class of summation formulas on generalized harmonic numbers

Chuanan Wei, Dianxuan Gong, Qinglun Yan

Combining the derivative operator with Chu-Vandermonde convolution, we establish a class of summation formulas on generalized harmonic numbers.

math.CO2012

Extensions of Ramanujan's two formulas for

Chuanan Wei, Dianxuan Gong

In terms of the hypergeometric method, we establish the extensions of two formulas for due to Ramanujan [27]. Further, other five summation formulas for with free param…