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Subjects
33-XX Special functions ( deals with the properties of functions as functions)
33Cxx Hypergeometric functions
33C05 Classical hypergeometric functions, $_{2} F_{1}$

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Displaying 21 – 25 of 25

An application of Mellin-Barnes' type integrals to the mean square of Lerch zeta-functions.

Masanori Katsurada (1997)

Collectanea Mathematica

We shall establish full asymptotic expansions for the mean squares of Lerch zeta-functions, based on F. V. Atkinson's device. Mellin-Barnes' type integral expression for an infinite double sum will play a central role in the derivation of our main formulae.

An asymptotic confluent expansion for certain functions of several variables

R. Panda (1975)

Matematički Vesnik

An operational procedure for Hankel type integrals.

Nasim, C. (1987)

International Journal of Mathematics and Mathematical Sciences

Approximation of values of hypergeometric functions by restricted rationals

Carsten Elsner, Takao Komatsu, Iekata Shiokawa (2007)

Journal de Théorie des Nombres de Bordeaux

We compute upper and lower bounds for the approximation of hyperbolic functions at points $1 / s$ $(s = 1, 2, \dots ...$

Asymptotic Expansion of the Power Function of the Two-Sample Binomial Test with and without Randomization.

L. Knüsel, J. Michalk (1987)

Metrika

Currently displaying 21 – 25 of 25

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