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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 저널정보
- 장전수학회 Advanced Studies in Contemporary Mathematics Advanced Studies in Contemporary Mathematics Vol.28 No.3
- 발행연도
- 2018.1
- 수록면
- 347 - 356 (10page)
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초록· 키워드
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In this present paper our aim is to deal with two integral transforms which involving the Gauss hypergeometric function as its kernels. We prove some compositions formulas for such a generalized fractional integrals with k-Bessel function. The results are established in terms of generalized Wright type hypergeometric function and gen- eralized hypergeometric series. Also, the authors presented some corre- sponding assertions for RiemannLiouville and Erd elyiKober fractional integral transforms.
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참고문헌 (13)
참고문헌 신청
R. Daaz / 2007 / On hypergeometric functions and Pochhammer k-symbol / Divulg. Mat. 15(2):179~192
A. Erdelyi / 1953 / Higher Transcendental Functions,Vol.1 / McGraw-Hill
A. Erdelyi / 1953 / Transcendental Functions, Vol.2 / McGraw-Hill
K. S. Gehlot / 2014 / Differential Equation of K -Bessels Function and its Properties / Nonl. Analysis and Differential Equations 2(2):61~67
Kuldeep Singh Gehlo / 2016 / Integral representations of the $k$-Bessel's function / 호남수학학술지 38(1):17~23
A. Erdelyi / 1953 / Higher Transcendental Functions,Vol.1 / McGraw-Hill
A. Erdelyi / 1953 / Transcendental Functions, Vol.2 / McGraw-Hill
K. S. Gehlot / 2014 / Differential Equation of K -Bessels Function and its Properties / Nonl. Analysis and Differential Equations 2(2):61~67
Kuldeep Singh Gehlo / 2016 / Integral representations of the $k$-Bessel's function / 호남수학학술지 38(1):17~23
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