期刊
ADVANCES IN DIFFERENCE EQUATIONS
卷 2021, 期 1, 页码 -出版社
SPRINGER
DOI: 10.1186/s13662-021-03572-w
关键词
Fourier cosine transforms; Fourier sine transforms; Generalized Bessel matrix polynomials; Operational calculus
资金
- Deanship of Scientific Research at King Khalid University
This article investigates the Fourier cosine and sine transforms of matrix functions involving generalized Bessel matrix polynomials, deriving formulas and obtaining results that extend existing ones. The results presented are of general nature and have implications for various results in modern integral transforms.
Motivated by the recent studies and developments of the integral transforms with various special matrix functions, including the matrix orthogonal polynomials as kernels, in this article we derive the formulas for Fourier cosine and sine transforms of matrix functions involving generalized Bessel matrix polynomials. With the help of these transforms several results are obtained, which are extensions of the corresponding results in the standard cases. The results given here are of general character and can yield a number of (known and new) results in modern integral transforms.
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