A new and elegant approach for solving \(n\times n\)-order linear fractional differential equations
DOI10.1007/s00009-017-0899-5zbMath1369.34008OpenAlexW2599160649MaRDI QIDQ2363040
Kamel Al-Khaled, Marwan Alquran, Faisal Ababneh, Joydev Chattopadhyay
Publication date: 12 July 2017
Published in: Mediterranean Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00009-017-0899-5
approximate solutionsCaputo derivativeresidual power seriesgeneralized Taylor seriesfractional linear differential equations
Analytical theory of ordinary differential equations: series, transformations, transforms, operational calculus, etc. (34A25) Linear ordinary differential equations and systems (34A30) Fractional ordinary differential equations (34A08)
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Cites Work
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- New results on fractional power series: theories and applications
- Approximate analytical solution of the nonlinear fractional KdV-Burgers equation: a new iterative algorithm
- Numerical study for systems of fractional differential equations via Laplace transform
- Analytic study on linear systems of fractional differential equations
- Numerical approach to differential equations of fractional order
- Revisited Fisher's equation in a new outlook: a fractional derivative approach
- Laplace transform for solving some families of fractional differential equations and its applications
- Analytical solutions of fractional foam drainage equation by residual power series method
- A representation of the exact solution of generalized Lane-Emden equations using a new analytical method
- ANALYTICAL SOLUTION OF TIME-FRACTIONAL TWO-COMPONENT EVOLUTIONARY SYSTEM OF ORDER 2 BY RESIDUAL POWER SERIES METHOD
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