Title of article
The integral analogue of the Leibniz rule for fractional calculus and its applications involving functions of several variables
Author/Authors
B. B. Jaimini، نويسنده , , N. Shrivastava، نويسنده , , H. M. Srivastava، نويسنده ,
Issue Information
دوهفته نامه با شماره پیاپی سال 2001
Pages
7
From page
149
To page
155
Abstract
The authors apply certain operators of fractional calculus (that is, integrals and derivatives of arbitrary real or complex order) with a view to evaluating various families of infinite integrals associated with functions of several variables. They also present relevant connections of the infinite integrals evaluated in this paper with those given in earlier works on the subject.
Keywords
Fractional calculus , Leibniz rule , Infinite integrals , (Srivastava-Daoust) generalized Lauricella function , Lauricella functions , Multivariable hypergeometric functions
Journal title
Computers and Mathematics with Applications
Serial Year
2001
Journal title
Computers and Mathematics with Applications
Record number
918812
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