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

Abstract

Let p be a fixed odd prime number. Throughout this paper, Zp,Qp,C, and Cp denote the ring of p-adic rational integers, the field of p-adic rational numbers, the complex number field, and the completion of the algebraic closure of Qp, respectively. Let N be the set of natural numbers and Z N ∪ {0}. Let vp be the normalized exponential valuation of Cp with |p… (More)
DOI: 10.1155/2010/860280

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@article{Rim2010SomeIO, title={Some Identities on the q-Genocchi Polynomials of Higher-Order and q-Stirling Numbers by the Fermionic p-Adic Integral on ℤp}, author={Seog-Hoon Rim and Jeong-Hee Jin and Eun-Jung Moon and Sun-Jung Lee}, journal={Int. J. Math. Mathematical Sciences}, year={2010}, volume={2010}, pages={860280:1-860280:14} }