© Hindawi Publishing Corp. AN EXTENSION OF q-ZETA FUNCTION
We will define the extension of q-Hurwitz zeta function due to Kim and Rim (2000) and study its properties. Finally, we lead to a useful new integral representation for the q-zeta function. 2000 Mathematics Subject Classification: 11B68, 11S40.
L. C. Jang, S. H. Rim, T. Kim
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The aim of this paper is to investigate some classes of higher-order Apostol-type numbers and Apostol-type polynomials. We construct Lerch-type zeta functions which interpolate these numbers and polynomials at negative integers.
Kucukoğlu, Irem +2 more
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Plasma osteopontin versus intima media thickness of the common carotid arteries in well-characterised patients with systemic lupus erythematosus. [PDF]
Wirestam L +6 more
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Fourier series of higher-order Daehee and Changhee functions and their applications. [PDF]
Lim D.
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Identities and recurrence relations of special numbers and polynomials of higher order by analysis of their generating functions. [PDF]
Simsek Y, Kim D.
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Identities associated with Milne-Thomson type polynomials and special numbers. [PDF]
Simsek Y, Cakic N.
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Sums of finite products of Chebyshev polynomials of the second kind and of Fibonacci polynomials. [PDF]
Kim T, Kim DS, Dolgy DV, Park JW.
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Computation of Nevanlinna characteristic functions derived from generating functions of some special numbers. [PDF]
Araci S, Acikgoz M.
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Fourier series of sums of products of ordered Bell and poly-Bernoulli functions. [PDF]
Kim T, Kim DS, Dolgy DV, Park JW.
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