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Experimental Mathematics Volume 31, 2022 - Issue 1
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Original Articles

Discovering and Proving Infinite Pochhammer Sum Identities

Jakob AblingerResearch Institute for Symbolic Computation, Johannes Kepler University, Linz, AustriaCorrespondence[email protected]
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Pages 309-323 | Published online: 01 Jul 2019

Citations (10)

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Read on this site (2)

Paul Thomas Young. (2022) From Madhava–Leibniz to Lehmer’s Limit. The American Mathematical Monthly 129:6, pages 524-538.
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John M. Campbell. (2021) A WZ proof for a Ramanujan-like series involving cubed binomial coefficients. Journal of Difference Equations and Applications 27:10, pages 1507-1511.
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Articles from other publishers (8)

J. Blümlein, M. Saragnese & C. Schneider. (2023) Hypergeometric structures in Feynman integrals. Annals of Mathematics and Artificial Intelligence.
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Daniel Baranowski, Arnd Behring, Kirill Melnikov, Lorenzo Tancredi & Christopher Wever. (2023) Beam functions for N-jettiness at N3LO in perturbative QCD. Journal of High Energy Physics 2023:2.
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J. Ablinger, A. Behring, J. Blümlein, A. De Freitas, A. Goedicke, A. von Manteuffel, C. Schneider & K. Schönwald. (2022) The unpolarized and polarized single-mass three-loop heavy flavor operator matrix elements Agg,Q and ∆Agg,Q. Journal of High Energy Physics 2022:12.
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Johannes Blümlein & Carsten Schneider. (2022) The SAGEX review on scattering amplitudes Chapter 4: Multi-loop Feynman integrals. Journal of Physics A: Mathematical and Theoretical 55:44, pages 443005.
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J. Blümlein, A. De Freitas, M. Saragnese, C. Schneider & K. Schönwald. (2021) Logarithmic contributions to the polarized asymptotic massive Wilson coefficients and operator matrix elements in deeply inelastic scattering . Physical Review D 104:3.
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Weiping Wang & Ce Xu. (2021) Alternating multiple zeta values, and explicit formulas of some Euler–Apéry-type series. European Journal of Combinatorics 93, pages 103283.
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Wenchang Chu. (2021) Further Apéry-Like Series for Riemann Zeta Function. Mathematical Notes 109:1-2, pages 136-146.
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Jakob Ablinger. 2021. Anti-Differentiation and the Calculation of Feynman Amplitudes. Anti-Differentiation and the Calculation of Feynman Amplitudes 35 61 .

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