“Kamal & Mahgoub积分变换”与“一些著名积分变换”的对偶性

Nidal E. Taha, R. Nuruddeen, A. Sedeeg
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引用次数: 7

摘要

Abdelilah Kamal和Mohand Mahgoub最近分别引入了新的积分变换,命名为“Kamal变换”和“Mahgoub变换”,以促进微分方程和积分方程的求解。然而,在本文中,这些新引入的积分变换将与一些现有的在时域中定义的著名积分变换密切相关。本研究还将试图建立这些新的积分变换之间存在的对偶关系,特别是拉普拉斯、Sumudu、Elzaki和Aboodh积分变换之间的对偶关系。此外,将提供从一些测试函数中获得的支持插图作为示例。原始研究文章Taha等人。;BJAST,20(3):2017年1月8日;文章编号:BJAST.32380 2
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Dualities between ''Kamal & Mahgoub Integral Transforms'' and ''Some Famous Integral Transforms''
Abdelilah Kamal and Mohand Mahgoub recently introduced new integral transforms separately by the names the “Kamal transform” and “Mahgoub transform” to facilitate the solution of differential and integral equations. However, in this paper, these newly introduced integral transforms will closely be studied in relation to the some existing famous integral transforms defined in the time domain. The study will also try to establish the duality relations existing between these new integral transforms and in particular, the Laplace, Sumudu, Elzaki and Aboodh integral transforms. Further, supporting illustrations obtained from some test functions as examples are will be presented. Original Research Article Taha et al.; BJAST, 20(3): 1-8, 2017; Article no.BJAST.32380 2
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