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Weighted 1st-Level Fractional Derivatives With Sonine Kernels With Respect to Functions
Computational and Applied MathematicszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Krunal B Kachhia
exaly +3 more sources
Journal of Applied Mathematics and Mechanics, 1984
Generalized potential theory methods are used to re-establish the spectral relationship for the integral operators generated by a symmetric kernel in the form of the Weber-Sonin integral in the finite interval (0,a), the kernel containing Jacobi polynomials.
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Generalized potential theory methods are used to re-establish the spectral relationship for the integral operators generated by a symmetric kernel in the form of the Weber-Sonin integral in the finite interval (0,a), the kernel containing Jacobi polynomials.
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Distributed Order Fractional Calculus in Two Dimensions With Sonin Kernels: A Transmutation Approach
Mathematical Methods in the Applied SciencesABSTRACT This article introduces a unified framework for transmuted general fractional derivatives of distributed order in two dimensions based on parameter‐dependent Sonin kernels. General Riemann–Liouville and Caputo‐type operators are first formulated and extended to the distributed‐order setting via suitable weight functions ...
Jaivee J. Gohil, Krunal B. Kachhia
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Transmuted fractional calculus with Sonin Kernels in two dimensions
Computational and Applied MathematicsJaivee J. Gohil, Krunal B. Kachhia
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A tempered fractional diffusion equation with Sonin kernel as anomalous diffusion model
Communications in Nonlinear Science and Numerical SimulationMaryam Alkandari +2 more
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Multiplier Operators and Extremal Functions Related to the Dual Dunkl-Sonine Operator
Acta Mathematica Scientia, 2013Fethi Soltani
exaly
Weighted Generalized Hölder Spaces as Willposednedd Classes for Sonine Integral Equations
Journal of Integral Equations and Applications, 2008Stefan Grigorievich Samko
exaly
(Non)Commutativity and associativity of general fractional derivatives with different Sonin kernels
Communications in Nonlinear Science and Numerical Simulationopenaire +1 more source

