Chuanan Wei
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
Chuanan Wei has a total of 8 co-authors. Here are the top co-authors by number of shared publications:
- Dianxuan Gong
College of Mathematics and Physics Nanjing University of Posts and Telecommunications 210046 Nanjing China
7 shared publications Jianbo Li
2 shared publicationsQin Wang
Department of Information Technology , Hainan Medical College , Haikou , 571101 , People's Republic of China
2 shared publications- Qinglun Yan
College of Science, Nanjing University of Posts and Telecommunications, Nanjing, China
2 shared publications - Dianxuan Gong
College of Science, North China University of Science and Technology, Tangshan, China
1 shared publication - Jianbo Li
School of Mathematics and Statistics, Jiangsu Normal University, Xuzhou, China
1 shared publication
Latest Publications
- 5 March 2014
- Published by Springer Nature in The Ramanujan Journal
- Vol. 34 (3) , 361-371
The derivative operator and harmonic number identities
- 5 March 2014
- Published by Springer Nature in The Ramanujan Journal
- Vol. 34 (3) , 361-371
The derivative operator and harmonic number identities
- 22 January 2014
- Published by Springer Nature in The Ramanujan Journal
- Vol. 35 (1) , 131-139
q-Generalizations of Mortenson’s identities and further identities
- 22 January 2014
- Published by Springer Nature in The Ramanujan Journal
- Vol. 35 (1) , 131-139
q-Generalizations of Mortenson’s identities and further identities
- Open Access
- 1 April 2013
- Published by Taylor & Francis in Integral Transforms and Special Functions
- Vol. 24 (4) , 324-330
Chu–Vandermonde convolution and harmonic number identities
By applying the derivative operators to Chu–Vandermonde convolution, several general harmonic number identities are established.
- 1 April 2013
- Published by Taylor & Francis in Integral Transforms and Special Functions
- Vol. 24 (4) , 324-330
Open AccessChu–Vandermonde convolution and harmonic number identities
By applying the derivative operators to Chu–Vandermonde convolution, several general harmonic number identities are established.
- Open Access
Contiguous relations of $_3φ_2$-series
According to Abel's lemma and the method of linear combinations, we establish numerous contiguous relations of $_3\phi_2$-series, which can be regarded as q-analogues of the contiguous relations of $_3F_2$-series due to Krattenthaler and Rivoal [12] or Chu and Wang [4].
Open AccessContiguous relations of $_3φ_2$-series
According to Abel's lemma and the method of linear combinations, we establish numerous contiguous relations of $_3\phi_2$-series, which can be regarded as q-analogues of the contiguous relations of $_3F_2$-series due to Krattenthaler and Rivoal [12] or Chu and Wang [4].
- 16 July 2012
- Published by Elsevier in Discrete Mathematics
- Vol. 312 (20) , 2997-2999
A short proof for Dougall’s -series identity- 16 July 2012
- Published by Elsevier in Discrete Mathematics
- Vol. 312 (20) , 2997-2999
A short proof for Dougall’s -series identity- Open Access
$π$-formulas with free parameters
In terms of the hypergeometric method, we give the extensions of two known series for $\pi$. Further, other twenty-nine summation formulas for $\pi$, $\pi^2$ and $1/\pi$ with free parameters are also derived in the same way.Open Access$π$-formulas with free parameters
In terms of the hypergeometric method, we give the extensions of two known series for $\pi$. Further, other twenty-nine summation formulas for $\pi$, $\pi^2$ and $1/\pi$ with free parameters are also derived in the same way. - Open Access
Telescoping method, derivative operators and harmonic number identities
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 number identities including some known results.
Open AccessTelescoping method, derivative operators and harmonic number identities
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 number identities including some known results.
- Open Access
Chu-Vandermonde convolution and harmonic number identities
By applying the derivative operators to Chu-Vandermonde convolution, several general harmonic number identities are established.
Open AccessChu-Vandermonde convolution and harmonic number identities
By applying the derivative operators to Chu-Vandermonde convolution, several general harmonic number identities are established.
- Open Access
Derivative operator and harmonic number identities
By applying the derivative operator to the corresponding hypergeometric form of a $q$-series transformation due to Andrews [1,Theorem 4], we establish a general harmonic number identity. As the special cases of it, several interesting Chu-Donno type identities and Paule-Schneider type identities are displayed.
Open AccessDerivative operator and harmonic number identities
By applying the derivative operator to the corresponding hypergeometric form of a $q$-series transformation due to Andrews [1,Theorem 4], we establish a general harmonic number identity. As the special cases of it, several interesting Chu-Donno type identities and Paule-Schneider type identities are displayed.
- Open Access
A short proof for Dougall's $_2H_2$-series identity
According to Chen and Fu's method, we offer a short proof for Dougall's $_2H_2$-series identity.
Open AccessA short proof for Dougall's $_2H_2$-series identity
According to Chen and Fu's method, we offer a short proof for Dougall's $_2H_2$-series identity.