Geodesic
A note on a theorem of Guo, Mező, and Qi
Journal of integer sequences, Tome 19 (2016) no. 4.

Voir la notice de l'article provenant de la source Electronic Library of Mathematics

Summary: In a recent paper, Guo, Mező, and Qi proved an identity representing the Bernoulli polynomials at non-negative integer points $m$ in terms of the $m$-Stirling numbers of the second kind. In this note, using a new representation of the Bernoulli polynomials in the context of the Zeon algebra, we give an alternative proof of the aforementioned identity.
Keywords: zeon algebra, Berezin integration, Bernoulli number, m-Stirling number, generating function 
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     author = {Neto, Ant\^onio Francisco},
     title = {A note on a theorem of {Guo,} {Mez\H{o},} and {Qi}},
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Neto, Antônio Francisco. A note on a theorem of Guo, Mező, and Qi. Journal of integer sequences, Tome 19 (2016) no. 4. http://geodesic.mathdoc.fr/item/JIS_2016__19_4_a5/