On the Matrix Versions of Incomplete Extended Gamma and Beta Functions and Their Applications for the Incomplete Bessel Matrix Functions | Zendy

Chaojun Zou | Zendy; Mimi Yu | Zendy; Ahmed Bakhet | Zendy; Fuli He | Zendy

Open Access

On the Matrix Versions of Incomplete Extended Gamma and Beta Functions and Their Applications for the Incomplete Bessel Matrix Functions

Author(s) -

Chaojun Zou,

Mimi Yu,

Ahmed Bakhet,

Fuli He

Publication year - 2021

Publication title -

complexity

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.447

H-Index - 61

eISSN - 1099-0526

pISSN - 1076-2787

DOI - 10.1155/2021/5586021

Subject(s) - bessel function , matrix function , matrix (chemical analysis) , mathematics , beta (programming language) , hypergeometric function , function (biology) , pure mathematics , symmetric matrix , mathematical analysis , computer science , physics , quantum mechanics , evolutionary biology , eigenvalues and eigenvectors , materials science , composite material , biology , programming language

In this paper, we first introduce the incomplete extended Gamma and Beta functions with matrix parameters; then, we establish some different properties for these new extensions. Furthermore, we give a specific application for the incomplete Bessel matrix function by using incomplete extended Gamma and Beta functions; at last, we construct the relation between the incomplete confluent hypergeometric matrix functions and incomplete Bessel matrix function.

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