Results 101 to 110 of about 12,448 (236)
Solution of abel‐type hypergeometric integral equation
Mathematical Modelling and Analysis, 1997 The paper is devoted to the study of the one‐dimensional integral equation involving the Gauss hypergeometric function in the kernel. The necessary and sufficient conditions for the solvability of such an equation in the space of summable functions are ...
A. A. Kilbas +3 more
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Gauss hypergeometric function: reduction, ε-expansion for integer/half-integer parameters and Feynman diagrams [PDF]
, 2006 M.Yu. Kalmykov
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Transformation relations of matrix functions associated to the hypergeometric function of Gauss under modular transformations [PDF]
, 2007 Humihiko Watanabe
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Classical elliptic hypergeometric functions and their applications
, 2007 General theory of elliptic hypergeometric series and integrals is outlined. Main attention is paid to the examples obeying properties of the "classical" special functions.
Spiridonov, V. P.
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Some transformations and integral representations of horn's functions
Revista Técnica de la Facultad de Ingeniería, 2011 Â Horn gave the general definition of hypergeometric functions of two variables. There are thirty four hypergeometric functions of two variables of this type. Fourteen functions are complete and the remaining twenty are the confluente cases.
V. Kim Tuan, S. L. Kalla
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Potential of a Spheroid with Generalized Exponential Density Distribution
Open Astronomy, 2015 The internal potential of an inhomogeneous layered spheroid with a small ellipticity and general exponential density distribution is derived in an analytical form.
Kondratyev B. P., Kireeva E. N.
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A procedure for generating infinite series identities
International Journal of Mathematics and Mathematical Sciences, 2004 A procedure for generating infinite series identities makes use of the generalized method of exhaustion by analytically evaluating the inner series of the resulting double summation.
Anthony A. Ruffa
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Sato-Tate distribution of <i>p</i>-adic hypergeometric functions. [PDF]
Res Number Theory, 2023 Pujahari S, Saikia N.
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Properties of Gauss Hypergeometric function, 2F1, of special parameters
, 2023 Hyunseong Kim
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