Michael X. X. Zhong

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20132026

(s, s + 1, s + 2)

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2 citations · 2 across the 10 of their papers we have counts for

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math.CO2022

Polynomial reduction for holonomic sequences and applications in $π$ -series and congruences

Rong-Hua Wang, Michael X. X. Zhong

Polynomial reduction, designed first for hypergeometric terms, can be used to automatically prove and generate new hypergeometric identities from old ones. In this paper, we extend…

math.CO2022

$q$ -Rational Reduction and $q$ -Analogues of Series for $π$

Rong-Hua Wang, Michael X. X. Zhong

In this paper, we present a $q$ -analogue of the polynomial reduction which was originally developed for hypergeometric terms. Using the $q$ -Gosper representation, we describe the s…

Polynomial reduction for holonomic sequences and applications in π-series and congruences

q-Rational Reduction and q-Analogues of Series for π

Polynomial reduction for holonomic sequences and applications in $π$ -series and congruences

$q$ -Rational Reduction and $q$ -Analogues of Series for $π$