Results 161 to 170 of about 2,247 (183)
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2023 International Conference on Fractional Differentiation and Its Applications (ICFDA), 2023
The goal of this work is to prove the existence of multiple solutions of the following Kirchhoff equation with $\psi$-Hilfer fractional derivative involving p-Laplacian operator, given by $(P) \begin{cases}\left(a+\left.\left.b \int_0^T\right|_0 D_t ...
S. Horrigue +2 more
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The goal of this work is to prove the existence of multiple solutions of the following Kirchhoff equation with $\psi$-Hilfer fractional derivative involving p-Laplacian operator, given by $(P) \begin{cases}\left(a+\left.\left.b \int_0^T\right|_0 D_t ...
S. Horrigue +2 more
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2023 International Conference on Fractional Differentiation and Its Applications (ICFDA), 2023
this paper aims to find an approximate numerical solution to the singular nonlinear boundary value problem (BVP) with conformable fractional derivative by using Reproducing kernel method (RKM). The problem contains singularity and strong nonlinear terms;
Banan Maayah, Sana Abu-ghurra
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this paper aims to find an approximate numerical solution to the singular nonlinear boundary value problem (BVP) with conformable fractional derivative by using Reproducing kernel method (RKM). The problem contains singularity and strong nonlinear terms;
Banan Maayah, Sana Abu-ghurra
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Journal of Computational Mathematics, 2022
A combined scheme of the improved two-grid technique with the block-centered finite difference method is constructed and analyzed to solve the nonlinear time-fractional parabolic equation.
Xiaoli Li +2 more
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A combined scheme of the improved two-grid technique with the block-centered finite difference method is constructed and analyzed to solve the nonlinear time-fractional parabolic equation.
Xiaoli Li +2 more
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Measure of Noncompactness and Fractional Differential Equations in Frechet Spaces
Dynamic systems and applications, 2020In this paper, the existence of solutions for an initial value problem of a fractional differential equation is obtained by means of Monch's fixed point theorem and the technique of measures of noncompactness. AMS (MOS) Subject Classification.
Fatima Mesri, M. Benchohra, J. Henderson
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Erdélyi–Kober fractional integral operators on ball Banach function spaces
, 2021We establish the boundedness of the Erdélyi-Kober fractional integral operators on ball Banach function spaces. In particular, it gives the boundedness of the Erdélyi-Kober fractional integral operators on amalgam spaces and Morrey spaces.
K. Ho
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Fractional Calculus Operator and Certain Applications in Geometric Function Theory
Sarajevo Journal of MathematicsUsing a operator involving fractional calculus introduced by Owa and Srivastava [8], two novel families: $${\mathcal V}_{\delta}^{\alpha, \beta}(\nu;\gamma)\;\; \mbox{and} \;\;{\mathcal W}_{\delta}^{\alpha, \beta}(\mu;\gamma)$$ $$(\delta\neq 0,\; \alpha
Useyin Irmak, N. Tuneski
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