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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2021.10
- 수록면
- 705 - 714 (10page)
- DOI
- 10.4134/CKMS.c200311
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초록· 키워드
오류제보하기
The Whittaker function and its diverse extensions have been actively investigated. Here we aim to introduce an extension of the Whittaker function by using the known extended confluent hypergeometric function $\Phi_{p,v}$ and investigate some of its formulas such as integral representations, a transformation formula, Mellin transform, and a differential formula. Some special cases of our results are also considered.
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참고문헌 (12)
참고문헌 신청
M. Aslam Chaudhry / 1997 / Extension of Euler's beta function / Journal of Computational and Applied Mathematics 78(1):19~32
M. A. Chaudhry / 2004 / Extended hypergeometric and confluent hypergeometric functions / Appl. Math. Comput 159(2,):589~602
최준상 / 2014 / EXTENSION OF EXTENDED BETA, HYPERGEOMETRIC AND CONFLUENT HYPERGEOMETRIC FUNCTIONS / 호남수학학술지 36(2):357~385
D. K. Nagar / 2013 / Properties of the extended Whittaker function / Progr. Appl. Math 6(2):70~80
F. W. J. Olver / 2010 / NIST handbook of mathematical functions / U.S. Department of Commerce, National Institute of Standards and Technology
M. A. Chaudhry / 2004 / Extended hypergeometric and confluent hypergeometric functions / Appl. Math. Comput 159(2,):589~602
최준상 / 2014 / EXTENSION OF EXTENDED BETA, HYPERGEOMETRIC AND CONFLUENT HYPERGEOMETRIC FUNCTIONS / 호남수학학술지 36(2):357~385
D. K. Nagar / 2013 / Properties of the extended Whittaker function / Progr. Appl. Math 6(2):70~80
F. W. J. Olver / 2010 / NIST handbook of mathematical functions / U.S. Department of Commerce, National Institute of Standards and Technology
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