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Fractional Kinetic Equation with a Generalized Lauricella Confluent Hypergeometric Function in their Kernels
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The subject of this paper is to solve a fractional kinetic equation involving a generalized Lauricella confluent hypergeometric function. The method is based on certain properties of fractional calculus and the Laplace transform. Several special cases are obtained.
Keywords
Fractional Kinetic Equation, Confluent Form of Lauricella Series, Laplace Transform, Riemann-Liouville Fractional Integral and Differential.
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