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In [15], the authors proposed a modified and simple algorithm for fractional modeling arising in unidirectional propagation of long wave in dispersive media by using the fractional homotopy analysis transform method.
Moreover, by using the fractional homotopy analysis transform method, Kumar [12] proposed a modified and simple algorithm for fractional modeling arising in unidirectional propagation of long wave in dispersive media.
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An explosive interest has been gained to investigate the theoretical properties, analytic techniques, and numerical algorithms for fractional PDEs [5 12].
The numerical solutions based on finite difference methods and several spectral algorithms for fractional differential equations were reported in Refs. [19 25].
We use higher order piecewise interpolation polynomial to approximate the fractional integral and fractional derivatives, and use the Simpson method to design a higher order algorithm for the fractional differential equations.
In this article, we propose a parallel algorithm for time fractional reaction-diffusion equation using the implicit finite-difference method.
An efficient parallel algorithm for Caputo fractional reaction-diffusion equation with implicit finite-difference method is proposed in this paper.
In this paper, we address an efficient parallel algorithm for time fractional reaction-diffusion equation with an implicit finite-difference method.
To show non-linear relationship of hip rotation and FORC and FOLS, a model-selection algorithm for multiple fractional models was applied (Sauerbrei and Royston 1999).
In Section 2, a brief review of the fractional derivative and numerical algorithm for the fractional-order system is given.
Depetrini and Locatelli [21] presented an approximation algorithm for linear fractional-multiplicative problems, and they pointed out that the algorithm is an FPTAS as the number p of ratio terms is fixed.
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