Numerical Solution of Nonlinear Wave-Like Equations by Reduced Differential Transform Method
For researchers in applied mathematics and engineering, this work offers a simple and efficient numerical method for solving nonlinear wave-like equations, though it is an incremental application of an existing method.
The paper applies the Reduced Differential Transform Method (RDTM) to solve nonlinear wave-like equations with variable coefficients, demonstrating that RDTM provides accurate and rapidly converging numerical solutions.
This paper is presented to give numerical solutions of some cases of nonlinear wave-like equations with variable coefficients by using Reduced Differential Transform Method (RDTM). RDTM can be applied most of the physical, engineering, biological and etc. models as an alternative to obtain reliable and fastest converge, efficient approximations. Hence, our obtained results showed that RDTM is a very simple method and has a quite accuracy.