 |
Journal articles
A symbolic approach to some identities for Bernoulli-Barnes polynomials
Abstract : The Bernoulli–Barnes polynomials are defined as a natural multidimensional extension of the classical Bernoulli polynomials. Many of the properties of the Bernoulli polynomials admit extensions to this new family. A specific expression involving the Bernoulli–Barnes polynomials has recently appeared in the context of self-dual sequences. The work presented here provides a proof of this self-duality using the symbolic calculus attached to Bernoulli numbers and polynomials. Several properties of the Bernoulli–Barnes polynomials are established by this procedure.
Cited literature [7 references]
https://hal-centralesupelec.archives-ouvertes.fr/hal-01294173
Contributor : Christophe Vignat Connect in order to contact the contributor
Submitted on : Friday, April 10, 2020 - 2:45:27 PM
Last modification on : Saturday, May 1, 2021 - 3:50:23 AM
Contributor : Christophe Vignat Connect in order to contact the contributor
Submitted on : Friday, April 10, 2020 - 2:45:27 PM
Last modification on : Saturday, May 1, 2021 - 3:50:23 AM
File
vignat_bernoulli_barnes_polyno...
Files produced by the author(s)