Laplace Variational Iteration Method for Solving fractional Wave like Equations

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Keywords:

linearization, discretization

Abstract

This paper introduces the latest procedure for explaining certain types of fractional wave equations using the variation iteration method (VIM) and Laplace transform. The Laplace variation iteration method is a type of semi analytical technique applied to both linear and non-linear equations without requiring linearization, discretization, or perturbation. It is not a time consuming method and converses the solution rapidly with the exact and less error solution. This approach is delineated and then explained through several example cases. The outcomes demonstrate that this alternate strategy yields reliable outcomes and the results are displayed graphically.

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Published

2023-09-15

How to Cite

Deepika Jain, & Alok Bhargava. (2023). Laplace Variational Iteration Method for Solving fractional Wave like Equations. Journal of Computational Analysis and Applications (JoCAAA), 31(3), 377–399. Retrieved from http://eudoxuspress.com/index.php/pub/article/view/87

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Articles