Certain K-Fractional Calculus Operators and Image Formulas of K-Struve Function
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Date
2020
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Publisher
American Institute of Mathematical Sciences
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Abstract
In this article, the Saigo’s k-fractional order integral and derivative operators involving k-hypergeometric function in the kernel are applied to the k-Struve function; outcome are expressed in the term of k-Wright function, which are used to present image formulas of integral transforms including beta transform. Also special cases related to fractional calculus operators and Struve functions are considered.
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Keywords
Extended Beta Function, Extended Bessel-Maitland Function, Riemann-Liouville Fractional Calculus Operators, Integral Transform
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Citation
Suthar, D.L...et al. (2020). "Certain K-Fractional Calculus Operators and Image Formulas of K-Struve Function",Aims Mathematics, Vol. 5, No. 3, pp. 1706-1719.
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Source
Aims Mathematics
Volume
5
Issue
3
Start Page
1706
End Page
1719