Adoption, Cost and Livelihood Impact of Machinery Services Used in Small-Scale Sugarcane Production in Thailand
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Publication Details
Author list: Chaya W., Bunnag B., Gheewala S.H.
Publisher: SpringerOpen
Publication year: 2019
Journal: Advances in Difference Equations (1687-1839)
Volume number: 21
Issue number: 4
Start page: 543
End page: 556
Number of pages: 14
ISSN: 1687-1839
eISSN: 1687-1847
Languages: English-Great Britain (EN-GB)
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Abstract
In this article, an efficient analytical technique, called Laplace–Adomian decomposition method, is used to obtain the solution of fractional Zakharov– Kuznetsov equations. The fractional derivatives are described in terms of Caputo sense. The solution of the suggested technique is represented in a series form of Adomian components, which is convergent to the exact solution of the given problems. Furthermore, the results of the present method have shown close relations with the exact approaches of the investigated problems. Illustrative examples are discussed, showing the validity of the current method. The attractive and straightforward procedure of the present method suggests that this method can easily be extended for the solutions of other nonlinear fractional-order partial differential equations. © 2019, The Author(s).
Keywords
Adomian decomposition method, caputo operator, Laplace transformation, Zakharov–Kuznetsov equations
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