BOUNDS FOR CONFLUENT HORN FUNCTION Phi(2) DEDUCED BY MCKAY I-nu BESSEL LAW
RAD HRVATSKE AKADEMIJE ZNANOSTI I UMJETNOSTI-MATEMATICKE ZNANOSTI(2023)
摘要
The main aim of this article is to derive by probabilistic method new functional and uniform bounds for Horn confluent hypergeometric Phi(2) of two variables and the incomplete Lipschitz-Hankel integral, among others. The main mathematical tools are the representation theorems for the McKay I-nu. Bessel probability distribution's cumulative distribution function (CDF) and certain known and less known properties of CDF.
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关键词
Modified Bessel functions of the first kind, McKay I-v Bessel distribution, confluent Horn Phi(2), Phi(3) functions, incomplete Lipschitz-Hankel integral, Marcum Q function, functional bounding inequality
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