A numerical technique for a general form of nonlinear fractional-order differential equations with the linear functional argument
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Publication:2235306
DOI10.1515/IJNSNS-2019-0281OpenAlexW3087035795WikidataQ115236211 ScholiaQ115236211MaRDI QIDQ2235306
Khalid K. Ali, Mohamed A. Abd El Salam, Emad M. H. Mohamed
Publication date: 21 October 2021
Published in: International Journal of Nonlinear Sciences and Numerical Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1515/ijnsns-2019-0281
Chebyshev collocation methodCaputo fractional derivativesfunctional argumentnonlinear fractional-order differential equations
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Cites Work
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- Monotone iterative technique for Riemann-Liouville fractional integro-differential equations with advanced arguments
- A numerical approach with error estimation to solve general integro-differential-difference equations using Dickson polynomials
- A new collocation method for solution of mixed linear integro-differential-difference equations
- Numerical solution of the higher-order linear Fredholm integro-differential-difference equation with variable coefficients
- Chelyshkov collocation method for a class of mixed functional integro-differential equations
- Laguerre approach for solving pantograph-type Volterra integro-differential equations
- Müntz-Legendre wavelet operational matrix of fractional-order integration and its applications for solving the fractional pantograph differential equations
- Approximate analytical solution for seepage flow with fractional derivatives in porous media
- Numerical solution of a class of delay differential and delay partial differential equations via Haar wavelet
- Spectral Tau method for solving general fractional order differential equations with linear functional argument
- A Bessel polynomial approach for solving general linear Fredholm integro-differential–difference equations
- A Taylor operation method for solutions of generalized pantograph type delay differential equations
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