Results 161 to 170 of about 8,499 (170)
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Some Properties of Extended Hypergeometric Function and Its Transformations
Journal of the Indian Mathematical Society, 2018There emerges different extended versions of Beta function and hypergeometric functions containing extra parameters. We obtain some properties of certain functions like extended Generalized Gauss hypergeometric functions, extended Confluent ...
Aparna Chaturvedi, Prakriti Rai
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Generalized Extended Confluent, Whittaker $k$-functions and Their Properties
European Journal of Pure and Applied MathematicsThe main objective of this research paper is to explore further generalization of confluent hypergeometric and Whittaker functions by introducing a new parameter $k>0$, in generalized extended confluent hypergeometric and Whittaker functions defined by ...
Syed Ali Haider Shah +4 more
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Extension of Connecting Formulas on Hypergeometric Function
Turkish Journal of Computer and Mathematics EducationThe Hypergeometric series is the extension of the geometric series and the Confluent Hypergeometric Function is the solution of the Hypergeometric Differential Equation.
Bhadra Raj Tripathi
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A NEW EXTENDED BETA FUNCTION INVOLVING GENERALIZED MITTAG-LEFFLER FUNCTION AND IT’S APPLICATIONS
Stardom Scientific Journals of Natural and Engineering SciencesThe main object of this paper is to introduce a new extension of the beta function involving the generalized Mittag-leffler function and study its important properties, like integral representation, summation formula, derivative formula, beta ...
Dr. Salem Barahmah
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On the Whittaker Function Extended by the Fox–Wright Function and Its Properties
MathematicsThis paper aims to obtain the Ψηξ-extended Whittaker function and its integral representations. This function is defined by using the Ψηξ-confluent hypergeometric function, which was recently extended in terms of the Fox–Wright function.
Ulfat Ansari, Musharraf Ali, Dojin Kim
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Symmetry
A transformation method was applied to the biconfluent (BHE), doubly confluent (DHE), and triconfluent (THE) Heun equations to generate and classify exactly solvable quantum mechanical potentials derived from them.
G. Lévai
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A transformation method was applied to the biconfluent (BHE), doubly confluent (DHE), and triconfluent (THE) Heun equations to generate and classify exactly solvable quantum mechanical potentials derived from them.
G. Lévai
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Extended Srivastava’s triple hypergeometric HA,p,q function and related bounding inequalities
Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences), 2017R. K. Parmar, T. Pogány, T. Pogány
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Relations between Lauricella’s triple hypergeometric function and the Srivastava function
, 2012Junesang Choi +2 more
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