«sumudu transform method»

Study on usage of Elzaki transform for the ordinary differential equations with non-constant ‎coefficients

Although Elzaki transform is stronger than Sumudu and Laplace transforms to solve the ordinary differential equations withnon-constant coefficients, but this method does not lead to finding the answer of some differential equations. In this paper, a method is introduced to find t

study on usage of elzaki transform for the ordinary differential equations with non-constant ‎coefficients

although elzaki transform is stronger than sumudu and laplace transforms to solve the ordinary differential equations withnon-constant coefficients, but this method does not lead to finding the answer of some differential equations. in this paper, a method is introduced to find t

Solution of time-fractional equations via Sumudu-Adomian decomposition method

This paper investigates the semi-analytical solutions of linear and non-linear Time Fractional Klein-Gordon equations with appropriate initial conditions to apply the New Sumudu-Adomian Decomposition method (NSADM). This paper shows the semi-analytical as well as a graphical inte

Numerical and Analytical Solutions of Space-Time Fractional Partial Differential Equations by Using a New Double Integral Transform Method

This work discusses the beginning of fractional calculus and how Sumudu Elzaki transforms are applied to derivatives. approach combines a double Sumudu-Elzaki transform strategy discover analytic solutions space-time partial differential equations in Mittag-Leffler functions subj

Analytical Solutions to Investigate Fractional Newell-Whitehead Nonlinear Equation Using Sumudu Transform Decomposition Method

Some nonlinear differential equations with fractional order are evaluated using a novel approach, the Sumudu and Adomian Decomposition Technique (STADM). To get results of given model, transformation iterative technique employed. The suggested method has an advantage over alterna

Exact Solution for Nonlinear Local Fractional Partial Differential Equations

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 fraction

Different Computational Approach for Sumudu Integral Transform by Using Differential Transform Method

A coupling method involving the Sumudu transform and the variational iteration method for a class of local fractional diffusion equations

Variational Iteration Method and Sumudu Transform for Solving Delay Differential Equation

Sumudu transform series expansion method for solving the local fractional Laplace equation in fractal thermal problems