A New Analysis for Fractional Model of Regularized Long-Wave Equation Arising in Ion Acoustic Plasma Waves
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Date
2017
Journal Title
Journal ISSN
Volume Title
Publisher
Wiley
Open Access Color
Green Open Access
No
OpenAIRE Downloads
OpenAIRE Views
Publicly Funded
No
Abstract
The key purpose of the present work is to constitute a numerical scheme based on q-homotopy analysis transform method to examine the fractional model of regularized long-wave equation. The regularized long-wave equation explains the shallow water waves and ion acoustic waves in plasma. The proposed technique is a mixture of q-homotopy analysis method, Laplace transform, and homotopy polynomials. The convergence analysis of the suggested scheme is verified. The scheme provides and n-curves, which show that the range convergence of series solution is not a local point effects and elucidate that it is superior to homotopy analysis method and other analytical approaches. Copyright (c) 2017 John Wiley & Sons, Ltd.
Description
Kumar, Devendra/0000-0003-4249-6326
ORCID
Keywords
Fractional Regularized Long-Wave Equation, Nonlinear Dispersive Waves, Shallow Water Waves, Ion Acoustic Plasma Waves, Q-Homotopy Analysis Transform Method, Transform methods (e.g., integral transforms) applied to PDEs, fractional regularized long-wave equation, nonlinear dispersive waves, shallow water waves, Analyticity in context of PDEs, ion acoustic plasma waves, Fractional partial differential equations, \(q\)-homotopy analysis transform method
Fields of Science
0103 physical sciences, 01 natural sciences
Citation
Kumar, Devendra; Singh, Jagdev; Baleanu, Dumitru, "A new analysis for fractional model of regularized long-wave equation arising in ion acoustic plasma waves", Mathematical Methods In The Applied Sciences, Vol.40, No.15, pp.5642-5653, (2017).
WoS Q
Q1
Scopus Q
Q1

OpenCitations Citation Count
106
Source
Mathematical Methods in the Applied Sciences
Volume
40
Issue
15
Start Page
5642
End Page
5653
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CrossRef : 88
Scopus : 110
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107
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4
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