Analysis of fractional Duffing oscillator

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Main Author: S.C. Eze
Format: Artículo científico
Language:en
Published: Sociedad Mexicana de Física A.C. 2020
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author S.C. Eze
author_facet S.C. Eze
contents Analysis of fractional Duffing oscillator S.C. Eze Física, Astronomía y Matemáticas analytical method Fractional calculus fractional Duffing oscillator In this contribution, a simple analytical method (which is an elegant combination of well known methods; perturbation and Laplace methods) for solving non-linear and non-homogeneous fractional differential equations is proposed. In particular, the proposed method was used to analyze the fractional Duffing oscillator. The technique employed can be used to analyze other non-linear fractional differential equations and can also be extended to non-linear partial fractional differential equations. The performance of this method is reliable, effective, and gives more general solutions. 2020 artículo científico 0035-001X https://www.redalyc.org/articulo.oa?id=57082932008 en http://www.redalyc.org/revista.oa?id=570 Revista Mexicana de Física application/pdf Sociedad Mexicana de Física A.C. Revista Mexicana de Física (México) Num.2 Vol.66
format Artículo científico
id redalyc_57082932008
institution Redalyc
language en
publishDate 2020
publisher Sociedad Mexicana de Física A.C.
spellingShingle Analysis of fractional Duffing oscillator
S.C. Eze
Física, Astronomía y Matemáticas
analytical method
Fractional calculus
fractional Duffing oscillator
Analysis of fractional Duffing oscillator S.C. Eze Física, Astronomía y Matemáticas analytical method Fractional calculus fractional Duffing oscillator In this contribution, a simple analytical method (which is an elegant combination of well known methods; perturbation and Laplace methods) for solving non-linear and non-homogeneous fractional differential equations is proposed. In particular, the proposed method was used to analyze the fractional Duffing oscillator. The technique employed can be used to analyze other non-linear fractional differential equations and can also be extended to non-linear partial fractional differential equations. The performance of this method is reliable, effective, and gives more general solutions. 2020 artículo científico 0035-001X https://www.redalyc.org/articulo.oa?id=57082932008 en http://www.redalyc.org/revista.oa?id=570 Revista Mexicana de Física application/pdf Sociedad Mexicana de Física A.C. Revista Mexicana de Física (México) Num.2 Vol.66
title Analysis of fractional Duffing oscillator
topic Física, Astronomía y Matemáticas
analytical method
Fractional calculus
fractional Duffing oscillator
url https://www.redalyc.org/articulo.oa?id=57082932008