New Generalized Hypergeometric Functions
Abstract
Keywords
- Classical factorial function
- Classical Pochhammer symbol
- Gauss and confluent hypergeometric functions
- Two parameters factorial function and Two parameters Pochhammer symbol.
Supporting Institution
Project Number
References
- [1] Abramowitz, M. and Stegun, I. A. (1970). Handbook of Mathematical Functions. National Bureau of Standards, Washington.
- [2] Rehman, A., Mubeen, S., Ahmad, M. O. and Siddiqi, S. R. (2017). - Multiple Factorials with Applications. Punjab University Journal of Mathematics, (ISSN 1016-2526), Vol. 49(2) pp. 1-11.
- [3] Mubeen, S. and Rehman, A. (2014). -Factorials. Journal of Inequalities and Special Functions, 5. No.3, pp. 14-20.
- [4] Mubeen, S., Rehman, G. and Arshad, M. (2015). K-Gamma, K-Beta Matrix Functions and their Properties. J. Math. Comp. Sci., No. 5, pp. 647-657, ISSN:1927-5307.
- [5] Thukral, A. K. (2014). Factorials of Real Negative and Imaginary Numbers – A New Perspective. Springer plus. 3:658 doi : 101186/2193-1801-3-658.
- [6] Wolfram.com, “A Comprehensive Online Compendium of Formulas Involving the Special Functions of Mathematics”. http://functions.wolfram.com/constant/E/.
- [7] Rafael, D. and Pariguan, E. (2005). On Hypergeometric Functions and K-Pochammer Symbol. arXiv:math/0405596.
- [8] Gonzalez, I., Jiu, L. and Moll, V. H. (2015). Pochammer Symbol with Negative indices – A New Rule for the Method of Brackets. ArXiv: 1508.00056v1.*8.
Details
Primary Language
English
Subjects
Mathematical Sciences
Journal Section
Research Article
Authors
Salım Rabı'u Kabara
*
Nigeria
Publication Date
December 31, 2022
Submission Date
April 13, 2022
Acceptance Date
October 13, 2022
Published in Issue
Year 2022 Volume: 4 Number: 2