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On Two Extension Formulas for Lauricella’s Function of the Second Kind of Several Variables

On Two Extension Formulas for Lauricella’s Function of the Second Kind of Several Variables
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摘要 The aim of this research paper is to derive two extension formulas for Lauricella’s function of the second kind of several variables with the help of generalized Dixon’s theorem on the sum of the series  obtained by Lavoie et al. [1]. Some special cases of these formulas are also deduced. The aim of this research paper is to derive two extension formulas for Lauricella’s function of the second kind of several variables with the help of generalized Dixon’s theorem on the sum of the series  obtained by Lavoie et al. [1]. Some special cases of these formulas are also deduced.
作者 Ahmed Ali Atash Ahmed Ali Al-Gonah Ahmed Ali Atash;Ahmed Ali Al-Gonah(Department of Mathematics, Faculty of Education-Shabwah, Aden University, Aden, Yemen;Department of Mathematics, Faculty of Education-Aden, Aden University, Aden, Yemen)
出处 《Journal of Applied Mathematics and Physics》 2016年第3期571-577,共7页 应用数学与应用物理(英文)
关键词 Extension Formulas Lauricella’s Function Dixon’s Theorem Hypergeometric Functions Extension Formulas Lauricella’s Function Dixon’s Theorem Hypergeometric Functions
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