Relations between Lauricella’s triple hypergeometric function F A ( 3 ) ( x , y , z ) and Exton’s function X 8

Author:

Choi Junesang,Rathie Arjun K

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Algebra and Number Theory,Analysis

Reference26 articles.

1. Erdélyi A, Magnus W, Oberhettinger F, Tricomi FG I. In Higher Transcendental Functions. McGraw-Hill, New York; 1953.

2. Rainville ED: Special Functions. Macmillan Co., New York; 1960. Reprinted by Chelsea, New York (1971)

3. Srivastava HM, Karlsson PW: Multiple Gaussian Hypergeometric Series. Horwood, Chichester; 1985.

4. Appell P, Kampé de Fériet J: Fonctions Hypergeometriques et Hyperspheriques; Polynomes d’Hermite. Gauthier-Villars, Paris; 1926.

5. Choi J, Hasanov A, Srivastava HM:Relations between Lauricella’s triple hypergeometric function F A ( 3 ) ( x , y , z ) and the Srivastava function F ( 3 ) [ x , y , z ] . Integral Transforms Spec. Funct. 2012, 23(1):69-82. 10.1080/10652469.2011.596710

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