Vsevolod Gubarev
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Rota-Baxter operators and Bernoulli polynomials
cm:9520 -
Communications in Mathematics,
April 30, 2021,
Volume 29 (2021), Issue 1 (Special Issue: Ostrava Mathematical Seminar)
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https://doi.org/10.2478/cm-2021-0001Rota-Baxter operators and Bernoulli polynomialsArticleAuthors: Vsevolod Gubarev

0000-0002-7839-5714
Vsevolod Gubarev
We develop the connection between Rota-Baxter operators arisen from algebra and mathematical physics and Bernoulli polynomials. We state that a trivial property of Rota-Baxter operators implies the symmetry of the power sum polynomials and Bernoulli polynomials. We show how Rota-Baxter operators equalities rewritten in terms of Bernoulli polynomials generate identities for the latter.
Volume: Volume 29 (2021), Issue 1 (Special Issue: Ostrava Mathematical Seminar)
Published on: April 30, 2021
Imported on: May 11, 2022
Keywords: [MATH]Mathematics [math]
Funding:
Source : OpenAIRE Graph- Nil-affine crystallographic groups and algebraic structures; Code: P 28079