All-at-once multigrid approaches for one-dimensional space-fractional diffusion equations. [PDF]
Calcolo, 2021 Donatelli M +3 more
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Determination of the Order of Fractional Derivative for Subdiffusion Equations. [PDF]
Fract Calc Appl Anal, 2020 Ashurov R, Ashurov R, Umarov S.
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Multiple solutions for a fractional $p$-Laplacian equation with sign-changing potential
, 2016 We use a variant of the fountain Theorem to prove the existence of infinitely many weak solutions for the following fractional p-Laplace equation (-\Delta)^{s}_{p}u+V(x)|u|^{p-2}u=f(x,u) in R^N, where $s \in (0,1)$,$ p \geq 2$,$ N \geq 2$, $(-\Delta)^{s ...
Ambrosio, Vincenzo
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A mathematical model of COVID-19 using fractional derivative: outbreak in India with dynamics of transmission and control. [PDF]
Adv Differ Equ, 2020 Shaikh AS, Shaikh IN, Nisar KS.
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On a comprehensive model of the novel coronavirus (COVID-19) under Mittag-Leffler derivative. [PDF]
Chaos Solitons Fractals, 2020 Abdo MS, Shah K, Wahash HA, Panchal SK.
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Fundamental solutions for semidiscrete evolution equations via Banach algebras. [PDF]
Adv Differ Equ, 2021 González-Camus J, Lizama C, Miana PJ.
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Higher-dimensional physical models with multimemory indices: analytic solution and convergence analysis. [PDF]
Adv Differ Equ, 2020 Jaradat I +4 more
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Singular boundary behaviour and large solutions for fractional elliptic equations. [PDF]
J Lond Math Soc, 2023 Abatangelo N +2 more
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Multiple concentrating solutions for a fractional (p, q)-Choquard equation
Advanced Nonlinear StudiesWe focus on the following fractional (p, q)-Choquard problem: (−Δ)psu+(−Δ)qsu+V(εx)(|u|p−2u+|u|q−2u)=1|x|μ*F(u)f(u) in RN,u∈Ws,p(RN)∩Ws,q(RN),u>0 in RN, $\begin{cases}{\left(-{\Delta}\right)}_{p}^{s}u+{\left(-{\Delta}\right)}_{q}^{s}u+V\left(\varepsilon ...
Ambrosio Vincenzo
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