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Mathematical modeling has been widely used to understand real problems. The solutions of a mathematical model can be obtained analytically. However, when the model becomes complex, it is not analytically tractable and therefore, numerical approach has been used. In this article, The Multi Step Differential Transformation (MTD) has been constructed for solving SEIRS autonomous and nonautonomous epidemic models. The results are compared to that produced by the Runge-Kutta method, a widely used method. It is found that the Multi Step Differential transformation method can provide a good approximation of the solution of SEIRS autonomous and nonautonomous epidemic model where the performance of the method for solving autonomous model is better.

Konstruksi Metode Transformasi Diferensial Multi-Step (Multi-Step Differential Transform Method) untuk Model SEIRS Autonomous dan Nonautonomous