This study demonstrates how to construct the solutions of a more general form population dynamics models via blend variational iterative method with Sumudu transform. Evolution growth are presented and new which general, proposed in delay differential equations pantograph type. presents suitable reformulation reconstruction for some existing terms Also, presentation is given on innovative ways ...

In this article, we investigate the solution of fractional multidimensional Navier–Stokes equation based on Caputo derivative operator. The behavior regarding system using Sumudu transform approach is discussed analytically and further graphically.

In this work, we extend the existing local fractional Sumudu decomposition method to solve the nonlinear local fractional partial differential equations. Then, we apply this new algorithm to resolve the nonlinear local fractional gas dynamics equation and nonlinear local fractional Klein-Gordon equation, so we get the desired non-differentiable exact solutions. The steps to solve the examples a...

The aim of this work is the application Sumudu transform for solving singular continuous-time linear systems based on conformable derivative operator. Thanks to interesting properties that we have established, a new approach developed. Through academic and real examples, our method compared existing ones, where applicability accuracy developed process are shown.

In this work, Sumudu transform is used to establish the solution of a regular fractional continuous-time linear system based on Caputo derivative-integral. First results proposed method are presented and compared existing ones.