Symbolic Computation of Exact Solutions for Fractional Differential-Difference Equation Models
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Date
Authors
Aslan, İsmail
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Open Access Color
GOLD
Green Open Access
Yes
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Publicly Funded
No
Abstract
The aim of the present study is to extend the (G′=G)-expansion method to fractional differential-difference equations of rational type. Particular time-fractional models are considered to show the strength of the method. Three types of exact solutions are observed: hyperbolic, trigonometric and rational. Exact solutions in terms of topological solitons and singular periodic functions are also obtained. As far as we are aware, our results have not been published elsewhere previously.
Description
Keywords
Differential-difference equation, Fractional calculus, (G′/G)-expansion method, QA299.6-433, (G′/G)-expansion method, differential-difference equation, Fractional calculus, fractional calculus, Differential-difference equation, G'/G-expansion method, Analysis
Fields of Science
0103 physical sciences, 01 natural sciences
Citation
Aslan, İ. (2014). Symbolic computation of exact solutions for fractional differential-difference equation models. Nonlinear Analysis: Modelling and Control, 20(1), 132-144. doi:10.15388/NA.2015.1.9
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OpenCitations Citation Count
17
Volume
20
Issue
1
Start Page
132
End Page
144
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CrossRef : 3
Scopus : 17
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Mendeley Readers : 4
SCOPUS™ Citations
17
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Web of Science™ Citations
18
checked on Apr 30, 2026
Page Views
740
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Downloads
402
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