3.8 Article

Solving linear ordinary differential equations by using Shehu transform with variable coefficients

Journal

JOURNAL OF INTERDISCIPLINARY MATHEMATICS
Volume 24, Issue 8, Pages 2391-2400

Publisher

TAYLOR & FRANCIS LTD
DOI: 10.1080/09720502.2021.2000155

Keywords

Linear ordinary deferential equations; Shehu transform

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The Shehu transform and its application in solving differential equations, particularly in solving variable coefficients linear ordinary differential equations, are introduced in this paper.
Maitama [12,13,14,16] presented the Shehu transform theorem properties. The Shehu transform had been used by Atheros in 2019 to solve differential equations. In this paper, we introduced the Shehu transfrom, which will be used to resolve ordinary and partial differential equations. We advanced the Shehu transform application for solved variable coefficients linear ordinary differential equations who are either homogeneous or inhomogeneous without any initial conditions.

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