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    On Space-Fractional Diffusion Equations with Conformable Derivative
    (01-01-2021)
    Mishra, Kamla Kant
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    We study the generalized space fractional diffusion equation on bounded domain Ω. The fractional derivative is considered in conformable sense. In particular, we extend and prove the maximum-minimum principle for the considered parabolic problem. Then, we show the use of this principle in the establishment of uniqueness of the solution and its continuous dependence on the initial and boundary data. We also present the construction of series solution for IBVP of the considered equation with homogeneous and nonhomogeneous boundary values.