Some Identities on the -Genocchi Polynomials of Higher-Order and -Stirling Numbers by the Fermionic -Adic Integral on | Zendy

Seog-Hoon Rim | Zendy; Jeong-Hee Jin | Zendy; Eun-Jung Moon | Zendy; Sunjung Lee | Zendy

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Some Identities on the -Genocchi Polynomials of Higher-Order and -Stirling Numbers by the Fermionic -Adic Integral on

Author(s) -

Seog-Hoon Rim,

Jeong-Hee Jin,

Eun-Jung Moon,

Sunjung Lee

Publication year - 2010

Publication title -

international journal of mathematics and mathematical sciences

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.21

H-Index - 39

eISSN - 1687-0425

pISSN - 0161-1712

DOI - 10.1155/2010/860280

Subject(s) - mathematics , stirling number , stirling numbers of the second kind , order (exchange) , stirling numbers of the first kind , bell polynomials , pure mathematics , orthogonal polynomials , type (biology) , difference polynomials , algebra over a field , ecology , finance , economics , biology

A systemic study of some families of -Genocchi numbers and families of polynomials of Nörlund type is presented by using the multivariate fermionic -adic integral on ℤ. The study of these higher-order -Genocchi numbers and polynomials yields an interesting -analog of identities for Stirling numbers

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