Xiaoxia Wang

activity

20122023

most citedInfinite Summation Formulas Involving Riemann-Zeta function

1 citations · 3 across the 22 of their papers we have counts for

collaborators

Showing 2013Show all

4 papers · 1 filter

math.CO2013

Series expansions for $1/ π^{m}$ and $π^{m}$

Chuanan Wei, Xiaoxia Wang

By means of the telescoping method, we establish two sum- mation formulas on sine function. As the special cases of them, several interesting series expansions for $1/ π^{m}$ and $π^m…

math.CO2013

A new proof of Andrews' conjecture for $_{4} ϕ_{3}$ -series

Chuanan Wei, Xiaoxia Wang

In terms of Sear's transformation formula for $_{4} ϕ_{3}$ -series, we give new proofs of a summation formula for $_{4} ϕ_{3}$ -series due to Andrews [2] and another summation formula for${_…

math.CA2013

Evaluations of series of the $q$ -Watson, $q$ -Dixon, and $q$ -Whipple type

Chuanan Wei, Xiaoxia Wang

Using $q$ -series identities and series rearrangement, we establish several extensions of $q$ -Watson formulas with two extra integer parameters. Then they and Sears' transformation…

math.CA2013

Generalizations of Ramanujan's reciprocity formula and the Askey-Wilson integral

Chuanan Wei, Xiaoxia Wang, Qinglun Yan

By using two known transformation formulas for basic hypergeometric series, we establish a direct extension of Bailey's $_{6} ψ_{6}$ -series identity. Subsequently, it and Milne's identi…

Series expansions for 1/πm and πm

A new proof of Andrews' conjecture for 4​ϕ3​-series

Evaluations of series of the q-Watson, q-Dixon, and q-Whipple type

Generalizations of Ramanujan's reciprocity formula and the Askey-Wilson integral

Series expansions for $1/ π^{m}$ and $π^{m}$

A new proof of Andrews' conjecture for $_{4} ϕ_{3}$ -series

Evaluations of series of the $q$ -Watson, $q$ -Dixon, and $q$ -Whipple type