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Very recently, Agarwal gave remakably a scads of fractional integral formulas involving various special functions. Using the same technique, we obtain certain(presumably) new fractional integral formulas involving the product of confluent hypergeometric functions. Some interesting special cases of our two main results are considered.
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참고문헌 (20)
참고문헌 신청
P. Agarwal / 2012 / Further results on fractional calculus of Saigo operators / Applications and Applied Mathematics 2(2):585~594
P. Agarwal / 2011 / Further results on fractional calculus of Srivasta polynomi- als / Bulletin of Mathematical Analysis and Applications 3(2):167~174
Praveen Agarwal / 2016 / Fractional calculus operators and their image formulas / 대한수학회지 53(5):1183~1210
P. Agarwal / 2013 / The unified pathway frctional integral formulae / Journal of fractional calculus and applications 4(1):105~112
D. Baleanu / On generalized fractional integral operators and the generalized Gauss hypergeometric functions
P. Agarwal / 2011 / Further results on fractional calculus of Srivasta polynomi- als / Bulletin of Mathematical Analysis and Applications 3(2):167~174
Praveen Agarwal / 2016 / Fractional calculus operators and their image formulas / 대한수학회지 53(5):1183~1210
P. Agarwal / 2013 / The unified pathway frctional integral formulae / Journal of fractional calculus and applications 4(1):105~112
D. Baleanu / On generalized fractional integral operators and the generalized Gauss hypergeometric functions
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