Certain Finite Integrals Related to the Products of Special Functions
The aim of this paper is to establish a theorem associated with the product of the Aleph-function, the multivariable Aleph-function, and the general class of polynomials. The results of this theorem are unified in nature and provide a very large number of analogous results (new or known) involving s...
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oai:doaj.org-article:ea6f99c2299f434cb19d57386a22dc332021-11-25T19:06:02ZCertain Finite Integrals Related to the Products of Special Functions10.3390/sym131120132073-8994https://doaj.org/article/ea6f99c2299f434cb19d57386a22dc332021-10-01T00:00:00Zhttps://www.mdpi.com/2073-8994/13/11/2013https://doaj.org/toc/2073-8994The aim of this paper is to establish a theorem associated with the product of the Aleph-function, the multivariable Aleph-function, and the general class of polynomials. The results of this theorem are unified in nature and provide a very large number of analogous results (new or known) involving simpler special functions and polynomials (of one or several variables) as special cases. The derived results lead to significant applications in physics and engineering sciences.Dinesh KumarFrédéric AyantSuphawat AsawasamritJessada TariboonMDPI AGarticleAleph-functionmultivariable Aleph-functiongeneral class of multivariable polynomialshypergeometric functionMathematicsQA1-939ENSymmetry, Vol 13, Iss 2013, p 2013 (2021) |
institution |
DOAJ |
collection |
DOAJ |
language |
EN |
topic |
Aleph-function multivariable Aleph-function general class of multivariable polynomials hypergeometric function Mathematics QA1-939 |
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Aleph-function multivariable Aleph-function general class of multivariable polynomials hypergeometric function Mathematics QA1-939 Dinesh Kumar Frédéric Ayant Suphawat Asawasamrit Jessada Tariboon Certain Finite Integrals Related to the Products of Special Functions |
description |
The aim of this paper is to establish a theorem associated with the product of the Aleph-function, the multivariable Aleph-function, and the general class of polynomials. The results of this theorem are unified in nature and provide a very large number of analogous results (new or known) involving simpler special functions and polynomials (of one or several variables) as special cases. The derived results lead to significant applications in physics and engineering sciences. |
format |
article |
author |
Dinesh Kumar Frédéric Ayant Suphawat Asawasamrit Jessada Tariboon |
author_facet |
Dinesh Kumar Frédéric Ayant Suphawat Asawasamrit Jessada Tariboon |
author_sort |
Dinesh Kumar |
title |
Certain Finite Integrals Related to the Products of Special Functions |
title_short |
Certain Finite Integrals Related to the Products of Special Functions |
title_full |
Certain Finite Integrals Related to the Products of Special Functions |
title_fullStr |
Certain Finite Integrals Related to the Products of Special Functions |
title_full_unstemmed |
Certain Finite Integrals Related to the Products of Special Functions |
title_sort |
certain finite integrals related to the products of special functions |
publisher |
MDPI AG |
publishDate |
2021 |
url |
https://doaj.org/article/ea6f99c2299f434cb19d57386a22dc33 |
work_keys_str_mv |
AT dineshkumar certainfiniteintegralsrelatedtotheproductsofspecialfunctions AT fredericayant certainfiniteintegralsrelatedtotheproductsofspecialfunctions AT suphawatasawasamrit certainfiniteintegralsrelatedtotheproductsofspecialfunctions AT jessadatariboon certainfiniteintegralsrelatedtotheproductsofspecialfunctions |
_version_ |
1718410313860120576 |