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Poly-Cauchy and Peters mixed-type polynomials

The Peters polynomials are a generalization of Boole polynomials. In this paper, we consider Peters and poly-Cauchy mixed-type polynomials and investigate the properties of those polynomials which are derived from umbral calculus. Finally, we give various identities of those polynomials associated w... Full description

Journal Title: Advances in Difference Equations 2014, Vol.2014(1), pp.1-18
Main Author: Kim, Dae
Other Authors: Kim, Taekyun
Format: Electronic Article Electronic Article
Language: English
Subjects:
ID: E-ISSN: 1687-1847 ; DOI: 10.1186/1687-1847-2014-4
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recordid: springer_jour10.1186/1687-1847-2014-4
title: Poly-Cauchy and Peters mixed-type polynomials
format: Article
creator:
  • Kim, Dae
  • Kim, Taekyun
subjects:
  • Engineering
ispartof: Advances in Difference Equations, 2014, Vol.2014(1), pp.1-18
description: The Peters polynomials are a generalization of Boole polynomials. In this paper, we consider Peters and poly-Cauchy mixed-type polynomials and investigate the properties of those polynomials which are derived from umbral calculus. Finally, we give various identities of those polynomials associated with special polynomials.
language: eng
source:
identifier: E-ISSN: 1687-1847 ; DOI: 10.1186/1687-1847-2014-4
fulltext: fulltext_linktorsrc
issn:
  • 1687-1847
  • 16871847
url: Link


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descriptionThe Peters polynomials are a generalization of Boole polynomials. In this paper, we consider Peters and poly-Cauchy mixed-type polynomials and investigate the properties of those polynomials which are derived from umbral calculus. Finally, we give various identities of those polynomials associated with special polynomials.
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abstractThe Peters polynomials are a generalization of Boole polynomials. In this paper, we consider Peters and poly-Cauchy mixed-type polynomials and investigate the properties of those polynomials which are derived from umbral calculus. Finally, we give various identities of those polynomials associated with special polynomials.
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