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In the present paper, we define the generalized extended Whittaker function in terms of generalized extended conflent hypergeometric function of the first kind. We also study its integral representation, some integral transforms and its derivative.
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참고문헌 (13)
참고문헌 신청
A. Erdelyi / 1954 / Tables of integral transforms, vol. I / McGraw-Hill
이동명 / 2011 / GENERALIZATION OF EXTENDED BETA FUNCTION, HYPERGEOMETRIC AND CONFLUENT HYPERGEOMETRIC FUNCTIONS / 호남수학학술지 33(2):187~206
D. K. Nagar / 2013 / Properties of the Extended Whittaker Function / Progress in Applied Mathematics 6(2):70~80
E. D. Rainville / 1960 / Special functions / The Macmillan Company
E. T. Whittaker / 1903 / An expression of certain known functions as generalized hyper-geometric functions / Bull. Amer. Math. Soc 10(3):125~134
이동명 / 2011 / GENERALIZATION OF EXTENDED BETA FUNCTION, HYPERGEOMETRIC AND CONFLUENT HYPERGEOMETRIC FUNCTIONS / 호남수학학술지 33(2):187~206
D. K. Nagar / 2013 / Properties of the Extended Whittaker Function / Progress in Applied Mathematics 6(2):70~80
E. D. Rainville / 1960 / Special functions / The Macmillan Company
E. T. Whittaker / 1903 / An expression of certain known functions as generalized hyper-geometric functions / Bull. Amer. Math. Soc 10(3):125~134
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