Application of Shehu Transform To Atangana-Baleanu Derivatives
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Date
2020
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Publisher
int Scientific Research Publications
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Abstract
Recently, Shehu Maitama and Weidong Zhao proposed a new integral transform, namely, Shehu transform, which generalizes both the Sumudu and Laplace integral transforms. In this paper, we present new further properties of this transform. We apply this transformation to Atangana-Baleanu derivatives in Caputo and in Riemann-Liouville senses to solve some fractional differential equations.
Description
Ahmed, Bokhari/0000-0002-0402-5542; Belgacem, Rachid/0000-0002-1697-4075
Keywords
Shehu Transform, Mittag-Leffler Kernel, Non-Singular And Non-Local Fractional Operators
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Citation
Bokhari, A.; Baleanu, D.; Belgacem, R.,"Application of Shehu Transform To Atangana-Baleanu Derivatives",Journal of Mathematics and Computer Science, Vol. 20, No. 2, pp. 101-107, (2019).
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N/A
Scopus Q
Q3
Source
Volume
20
Issue
2
Start Page
101
End Page
107