[PDF][PDF] A numerical study for solving multi-term fractional-order differential equations

SM Narsale, H Jafari, RK Lodhi - Thermal Science, 2023 - doiserbia.nb.rs
Thermal Science, 2023doiserbia.nb.rs
In this article, we extended operational matrices using orthonormal Boubaker polynomials of
Riemann-Liouville fractional integration and Caputo derivative to find numerical solution of
multi-term fractional-order differential equations (FDE). The proposed method is utilized to
convert FDE into a system of algebraic equations. The convergence of the method is proved.
Examples are given to explain the simplicity, computational time and accuracy of the
method.
In this article, we extended operational matrices using orthonormal Boubaker polynomials of Riemann-Liouville fractional integration and Caputo derivative to find numerical solution of multi-term fractional-order differential equations (FDE). The proposed method is utilized to convert FDE into a system of algebraic equations. The convergence of the method is proved. Examples are given to explain the simplicity, computational time and accuracy of the method.
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