Some Exact Solutions for Toda Type Lattice Differential Equations Using the Improved (g'/g)-expansion Method

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Authors

Aslan, İsmail

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BRONZE

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Yes

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Abstract

Nonlinear lattice differential equations (also known as differential-difference equations) appear in many applications. They can be thought of as hybrid systems for the inclusion of both discrete and continuous variables. On the basis of an improved version of the basic (G′/G)- expansion method, we focus our attention towards some Toda type lattice differential systems for constructing further exact traveling wave solutions. Our method provides not only solitary and periodic wave profiles but also rational solutions with more arbitrary parameters. © 2012 John Wiley & Sons, Ltd.

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Keywords

Differential equations, (G′/G)-expansion method, Lattice differential equation, Traveling wave solutions, Hybrid systems, Differential equations, Hybrid systems, (G′/G)-expansion method, Lattice differential equation, Traveling wave solutions

Fields of Science

0209 industrial biotechnology, 0103 physical sciences, 02 engineering and technology, 01 natural sciences

Citation

Aslan, İ. (2012). Some exact solutions for Toda type lattice differential equations using the improved (G′/G)-expansion method. Mathematical Methods in the Applied Sciences, 35(4), 474-481. doi:10.1002/mma.1579

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OpenCitations Citation Count
13

Volume

35

Issue

4

Start Page

474

End Page

481
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Scopus : 6

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