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On Statistical Properties of the Lerch Zeta-Function. II

Lithuanian Mathematical Journal, 2002
The Lerch zeta-function with parameters \(01\) by the Dirichlet series \[ L(\lambda,\alpha,s)=\sum_{n=0}^\infty {\exp(2\pi i\lambda)\over (n+\alpha)^s} \] and by analytic continuation elsewhere except for at most one simple pole at \(s=1\). In the present paper the author proves a discrete limit theorem for the Lerch zeta-function \(L(1,\alpha,s ...
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The lerch zeta-function

Integral Transforms and Special Functions, 2000
R. Garunkštis, A. Laurinčikas
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The Lerch Zeta-function

2003
Antanas Laurinčikas   +1 more
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Integral and computational representations of the extended Hurwitz–Lerch zeta function

Integral Transforms and Special Functions, 2011
Hari Mohan Srivastava, Tibor K Pogány
exaly  

Some expansion formulas for a class of generalized Hurwitz–Lerch Zeta functions

Integral Transforms and Special Functions, 2006
Hari Mohan Srivastava
exaly  

Certain families of series associated with the Hurwitz–Lerch Zeta function

Applied Mathematics and Computation, 2005
Hari Mohan Srivastava, Junesang Choi
exaly  

Some relationships between the generalized Apostol–Bernoulli polynomials and Hurwitz–Lerch Zeta functions

Integral Transforms and Special Functions, 2006
Mridula Garg, Hari Mohan Srivastava
exaly  

A new class of analytic functions defined by means of a convolution operator involving the Hurwitz–Lerch Zeta function

Integral Transforms and Special Functions, 2007
Dorina Raducanu, Hari Mohan Srivastava
exaly  

A class of Hurwitz–Lerch Zeta distributions and their applications in reliability

Applied Mathematics and Computation, 2008
Seng-Huat Ong, Hari Mohan Srivastava
exaly  

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