Time-fractional partial differential equations describe different phenomena in statistical
physics, applied mathematics, and engineering. In this article, we propose and analyze an …

The accuracy issues of Haar wavelet method are studied. The order of convergence as well
as error bound of the Haar wavelet method is derived for general n th order ODE. The …

In this article, a class of generalized telegraph and Cattaneo time‐fractional models along
with Robin's initial‐boundary conditions is considered using the adaptive reproducing kernel …

In this article, a hybrid technique called homotopy perturbation Elzaki transform method has
been applied to solve Navier–Stokes equation of fractional order. In the hybrid technique …

In this manuscript, we implement a relatively new analytic iterative technique for solving time–
space-fractional linear partial differential equations subject to given constraints conditions …

The key purpose of this article is to introduce a numerical algorithm for the solution of the
fractional vibration equation (FVE). The numerical algorithm is based on the applications of …

In this article, a hybrid technique of Elzaki transformation and decomposition method is used
to solve the Navier–Stokes equations with a Caputo fractional derivative. The numerical …

Current study contains adaption of Haar wavelet discretization method (HWDM) for FG
beams and its accuracy estimates. The convergence analysis is performed for differential …

The time-fractional heat equation governed by nonlocal conditions is solved using a novel
method developed in this study, which is based on the spectral tau method. There are two …

We present a fractional series solution (FSS) for a class of higher-order linear fractional
PDEs. The fractional derivative in this class is considered in the conformable fractional …