Results 111 to 120 of about 5,498,636 (143)
On a subclass of analytic functions involving Hurwitz-Lerch zeta function
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ECR 2019: Book of Abstracts : Vienna, Austria. February 27 - March 3, 2019. [PDF]
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INCOMPLETE EXTENDED HURWITZ-LERCH ZETA FUNCTIONS AND ASSOCIATED PROPERTIES
Rakesh K. Parmar, Ram K. Saxena
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Some subclasses of meromorphic functions involving in the Hurwitz-Lerch Zeta function
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Note on the Hurwitz–Lerch Zeta Function of Two Variables [PDF]
A number of generalized Hurwitz–Lerch zeta functions have been presented and investigated. In this study, by choosing a known extended Hurwitz–Lerch zeta function of two variables, which has been very recently presented, in a systematic way, we propose to establish certain formulas and representations for this extended Hurwitz–Lerch zeta function such ...
Recep Şahin, Oguz Yagci, Junesang Choi
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Asymptotic Expansions of the Hurwitz–Lerch Zeta Function
In the paper, a generalization of the asymptotic expansions obtained by \textit{M.~Katsurada} [Proc.~Japan Acad. 74, No. 10, 167--170 (1998; Zbl 0937.11035)] and \textit{D.~Klusch} [J.~Math. Anal. Appl. 170, No. 2, 513--523 (1992; Zbl 0763.11036)] for the Lipschitz-Lerch zeta function \[ R(a, x, s)\equiv\sum_{k=0}^\infty {e^{2k\pi ix}\over (a+k)^s ...
José L. López, Chelo Ferreira
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On the Hurwitz—Lerch Zeta-Function
Aequationes Mathematicae, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
S Kanemitsu, M Yoshimoto
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Real Zeros of Hurwitz–Lerch Zeta Functions in the Interval (−1,0)
9 ...
Takashi Nakamura
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Two-Sided Inequalities for the Extended Hurwitz–Lerch Zeta Function
Recently, Srivastava et al \cite{; ; SSPS}; ; unified and extended several interesting generali-zations of the familiar Hurwitz-Lerch Zeta function $\Phi(z, s, a)$ by introducing a Fox-Wright type generalized hypergeometric function in the kernel.
Tibor K Pogány +2 more
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Remark on the Hurwitz-Lerch Zeta Function [PDF]
By the Poisson summation formula, relating a function with its Fourier coefficients, the author obtaines the analytic continuation and a functional relation for a certain Lerch zeta function. The author also deduces \textit{T. M. Apostol}'s result [Pac. J. Math. 1, 161--167 (1951; Zbl 0043.07103)] about the Lerch zeta function and a functional relation
Junesang Choi
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