Approximate solutions for Cauchy-Euler Differential Equations with Riemann-Liouville's Fractional Derivatives via Runge-Kutta Techniques

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Mufeedah Maamar Salih Ahmed
Heyam Hassan Elkhlout

Abstract

The present paper discussed a study on the approximate solutions for the Cauchy-Euler differential equation with fractional derivatives in order . The researchers applied the Runge-Kutta methods to the  Fractional Cauchy-Euler differential equation after transforming them into a system of fractional differential equations. The rsearchers further presented examples to illustrate the effectiveness of these methods and compared the results with exact solutions.

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How to Cite
Ahmed, M., & Elkhlout, H. (2023). Approximate solutions for Cauchy-Euler Differential Equations with Riemann-Liouville’s Fractional Derivatives via Runge-Kutta Techniques. Journal of Humanitarian and Applied Sciences, 8(16), 294–303. Retrieved from https://khsj.elmergib.edu.ly/index.php/jhas/article/view/455
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