Variational Iteration Method as a Kernel Constructive Technique
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Date
2015
Journal Title
Journal ISSN
Volume Title
Publisher
Elsevier Science inc
Open Access Color
HYBRID
Green Open Access
No
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Publicly Funded
No
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Impulse
Top 10%
Influence
Top 10%
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Top 10%
Abstract
The variational iteration method newly plays a crucial role in establishing new integral equations. The Lagrange multipliers of the method serve kernel functions of the Volterra integral equations. A concept of an optimal integral equation is proposed. Then nonlinear examples are used to show the strategy's efficiency. (C) 2014 Elsevier Inc. All rights reserved.
Description
Wu, Guo-Cheng/0000-0002-1946-6770
ORCID
Keywords
Variational Iteration Method, Volterra Integral Equation, Duffing Equation, Numerical Solution, numerical solution, Duffing equation, variational iteration method, Numerical methods for integral equations, Volterra integral equation
Fields of Science
0202 electrical engineering, electronic engineering, information engineering, 02 engineering and technology, 0101 mathematics, 01 natural sciences
Citation
Wu, G:C., Baleanu, D., Deng, Z.G. (2015). Variational iteration method as a kernel constructive technique. Applied Mathematical Modelling, 39(15), 4378-4384. http://dx.doi.org/10.1016/j.apm.2014.12.032
WoS Q
Q1
Scopus Q
Q1
OpenCitations Citation Count
14
Source
Applied Mathematical Modelling
Volume
39
Issue
15
Start Page
4378
End Page
4384
PlumX Metrics
Citations
CrossRef : 14
Scopus : 17
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Mendeley Readers : 3
SCOPUS™ Citations
18
checked on Feb 27, 2026
Web of Science™ Citations
17
checked on Feb 27, 2026
Page Views
4
checked on Feb 27, 2026
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