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(p, q)-Extended Bessel and Modified Bessel Functions of the First Kind
Results in Mathematics, 2017Inspired by certain recent extensions of the Euler's beta, Gauss hypergeometric and confluent hypergeometric functions [1], we introduce (p, q)- extended Bessel function J_{; ; ; \nu, p, q}; ; ; , the (p, q)- extended modified Bessel function I_{; ; ; ; \nu, p, q}; ; ; ; of the first kind of order \nu by making use two additional parameters in the ...
D. Jankov Maširević +2 more
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Revista De La Real Academia De Ciencias Exactas, Fisicas Y Naturales - Serie A: Matematicas, 2020
Tie-hong Zhao, Lei Shi, Y. Chu
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Tie-hong Zhao, Lei Shi, Y. Chu
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Monotonicity of Three Classes of Functions Involving Modified Bessel Functions of the Second Kind
Bulletin of the Iranian Mathematical Society, 2023Zhongjian Mao, Jing-feng Tian
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Modified $ q$-Bessel functions and $ q$-Macdonald functions
Sbornik: Mathematics, 1996Summary: The \(q\)-analogues of modified Bessel functions and Macdonald functions are defined in this paper. As in the case of \(q\)-Bessel functions introduced by Jackson, there are two kinds of these functions. Like their classical prototypes, they arise in harmonic analysis on quantum symmetric spaces.
Ol'shanetskij, M. A., Rogov, V.-B. K.
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Classical Magnetism and an Integral Formula Involving Modified Bessel Functions
International journal of nonlinear sciences and numerical simulation, 2018We study an integral expression that is encountered in some classical spin models of magnetism. The idea is to calculate the key integral that represents the building block for the expression of the partition function of these models.
O. Ciftja
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Geometric Properties of the Products of Modified Bessel Functions of the First Kind
Bulletin of the Malaysian Mathematical Sciences Society, 2021K. Mehrez, Sourav Das, Anish Kumar
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Monotonicity and inequalities involving the modified Bessel functions of the second kind
Journal of Mathematical Analysis and Applications, 2021Zhen-Hang Yang, Y. Chu
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Modified Bessel function asymptotics via probability
Statistics & Probability Letters, 1987Let the modified Bessel function be defined by \[ I_{\rho}(x)=\sum^{\infty}_{k=0}\frac{1}{k!}\frac{1}{\Gamma (k+\rho +1)}(x/2)^{2k+\rho}\quad for\quad \rho \geq -1\quad and\quad -\infty
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