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Identities of symmetry for (h;q)-extension of higher-order Euler polynomials

In this paper, we study some symmetric properties of the multiple q-Euler zeta function. From these properties, we derive several identities of symmetry for the (h;q)-extension of higher-order Euler polynomials. Comment: 7 pages

Main Author: Kim, Dae San
Other Authors: Kim, Taekyun
Format: Electronic Article Electronic Article
Language:
Subjects:
Quelle: Cornell University
ID: Arxiv ID: 1312.3993
Link: http://arxiv.org/abs/1312.3993
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recordid: arxiv1312.3993
title: Identities of symmetry for (h;q)-extension of higher-order Euler polynomials
format: Article
creator:
  • Kim, Dae San
  • Kim, Taekyun
subjects:
  • Mathematics - Number Theory
  • 11b68, 11s80
ispartof:
description: In this paper, we study some symmetric properties of the multiple q-Euler zeta function. From these properties, we derive several identities of symmetry for the (h;q)-extension of higher-order Euler polynomials. Comment: 7 pages
language:
source: Cornell University
identifier: Arxiv ID: 1312.3993
fulltext: fulltext_linktorsrc
url: Link


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descriptionIn this paper, we study some symmetric properties of the multiple q-Euler zeta function. From these properties, we derive several identities of symmetry for the (h;q)-extension of higher-order Euler polynomials. Comment: 7 pages
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titleIdentities of symmetry for (h;q)-extension of higher-order Euler polynomials
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abstractIn this paper, we study some symmetric properties of the multiple q-Euler zeta function. From these properties, we derive several identities of symmetry for the (h;q)-extension of higher-order Euler polynomials.
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date2013-12-13