ON GENERALIZATIONS OF WEIGHTED SUM FORMULAS OF MULTIPLE ZETA VALUES
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Publication:2840296
DOI10.1142/S179304211350019XzbMath1271.11087OpenAlexW2143624881MaRDI QIDQ2840296
Wen-Chin Liaw, Yao Lin Ong, Minking Eie
Publication date: 17 July 2013
Published in: International Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s179304211350019x
Related Items (9)
A generating function to generalize the sum formula for quadruple zeta values ⋮ Sum formulas of multiple zeta values with even arguments and polynomial weights ⋮ Weighted sum formulas from shuffle products of multiples of Riemann zeta values ⋮ The decomposition theorem of products of multiple zeta values of height one ⋮ Weighted sum formulas for finite multiple zeta values ⋮ Weighted sum formula for multiple harmonic sums modulo primes ⋮ On the convolutions of sums of multiple zeta(-star) values of height one ⋮ Weighted sum formulas from shuffle products of multiple zeta-star values ⋮ Double weighted sum formulas of multiple zeta values
Cites Work
- Weighted sum formula for multiple zeta values
- Zeta stars
- A short proof for the sum formula and its generalization
- A restricted sum formula among multiple zeta values
- Sums of triple harmonic series
- Multiple harmonic series
- A generalization of the duality and sum formulas on the multiple zeta values
- Triple sums and the Riemann zeta function
- EXPLICIT EVALUATION OF TRIPLE EULER SUMS
- Multiple zeta values, poly-Bernoulli numbers, and related zeta functions
- Special values of multiple polylogarithms
- THIRTY-TWO GOLDBACH VARIATIONS
- Derivation and double shuffle relations for multiple zeta values
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