Generalization of a Transformation Formula for the Exton's Triple Hypergeometric Series X12and X17, Kyungpook mathematical journal, 2014, 54, 4, 677
Relations between Lauricella’s triple hypergeometric function FA(3)(x,y,z) and Exton’s function X8, Advances in Difference Equations, 2013, 2013, 1, 34
P. Appell and J. Kampe de Feriet, Fonctions Hypergeometriques et Hyper-spheriques; Polynomes d'Hermite, Gauthier - Villars, Paris, 1926.
J. Choi, A. K. Rathie, and H. Harsh, Remarks on a summation formula for three variables hypergeometric function $X_8$ and certain hypergeometric transformations, East Asian Math. J. 25(4) (2009), 481-486.
A. Erdelyi, W. Magnus, F. Oberhettinger and F. G. Tricomi, Higher Transcendental Functions, Vol. I, McGraw-Hill Book Company, New York, Toronto and London, 1953.
H. Exton, Hypergeometric functions of three variables, J. Indian Acad. Math. 4 (1982), 113-119.
Y. S. Kim, J. Choi, and A. K. Rathie, Remark on two results by Padmanabham for Exton's triple hypergeometric series $X_8$, Honam Math. J. 27(4) (2005), 603-608.
Y. S. Kim and A. K. Rathie, On an extension formula for the triple hypergeometric series $X_8$ due to Exton, Bull. Korean Math. Soc. 44(4) (2007), 743-751.
Y. S. Kim and A. K. Rathie, Another method for Padmanabham's transformation formula for Exton's triple hypergeometric series $X_8$, Commun. Korean Math. Soc. 24(4) (2009), 517-521.
S. W. Lee and Y. S. Kim, An extension of the triple hypergeometric series by Exton, Honam Math. J. 32(1) (2010), 61-71.
P. A. Padnanabham, Two results on three variable hypergeometric function, Indian J. Pure Appl. Math. 30 (1999) 1107-1109.
H. M. Srivastava and P. W. Karlsson, Multiple Gaussian Hypergeometric Series, Halsted Press (Ellis Horwood Limited, Chichester), Wiley, New York, Chichester, Brisbane, and Toronto, 1985.