The objective of our work is to couple the Elzaki transform method and local fractional derivative which called transform, where we have provided important results this transformation as Laplace-Elzaki duality, integral convolution, also presented properties some special functions with sense. was applied solve linear differential equations in order obtain non-differentiable analytical solutions...

In this paper, the Elzaki transform method is used for solving two-dimensional (2D) elasticity problems in plane polar coordinates. Airy stress function was used to express the stress compatibility equation as a biharmonic equation. Elzaki transform was applied with respect to the radial coordinate to a modified form of the stress compatibility equation, and the biharmonic equation simplified t...

in this work, we have applied elzaki transform and he's homotopy perturbation method to solvepartial dierential equation (pdes) with time-fractional derivative. with help he's homotopy per-turbation, we can handle the nonlinear terms. further, we have applied this suggested he's homotopyperturbation method in order to reformulate initial value problem. some illustrative examples...

In this paper, the nonlinear system of local fractional partial differential equations is solved via Elzaki transform decomposition method. The method combines a and Adomian Applications related to are presented.

In this article, a hybrid technique, called the Iteration transform method, has been implemented to solve fractional-order coupled Korteweg-de Vries (KdV) equation. Elzaki and New method are combined. The iteration solutions obtained in series form analyze analytical results of equations. To understand procedure some numerical problems presented for result It is also demonstrated that current t...