
In this paper, a new confluent hypergeometric gamma function and an associated confluent hypergeometric Pochhammer symbol are introduced. We discuss some properties, for instance, their different integral representations, derivative formulas, and generating function relations. Different special cases are also considered.
Confluent hypergeometric function, Social Sciences, Evolutionary biology, Orthogonal Polynomials, Classical hypergeometric functions, \({}_2F_1\), QA1-939, FOS: Mathematics, Hypergeometric function, Gamma, beta and polygamma functions, Biology, Algebra over a field, Applied Mathematics, Pure mathematics, General Social Sciences, Generalized hypergeometric function, Basic hypergeometric series, Function (biology), Gamma function, Physical Sciences, Multidisciplinary Research in Science and Society, Lauricella hypergeometric series, Hypergeometric function of a matrix argument, Mathematics, Hypergeometric Functions
Confluent hypergeometric function, Social Sciences, Evolutionary biology, Orthogonal Polynomials, Classical hypergeometric functions, \({}_2F_1\), QA1-939, FOS: Mathematics, Hypergeometric function, Gamma, beta and polygamma functions, Biology, Algebra over a field, Applied Mathematics, Pure mathematics, General Social Sciences, Generalized hypergeometric function, Basic hypergeometric series, Function (biology), Gamma function, Physical Sciences, Multidisciplinary Research in Science and Society, Lauricella hypergeometric series, Hypergeometric function of a matrix argument, Mathematics, Hypergeometric Functions
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