Blood and liver biopsy for the non-destructive screening of tilapia lake virus
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Publication Details
Author list: Chiamkunakorn C., Machimbirike V.I., Senapin S., Khunrae P., Dong H.T., Rattanarojpong T.
Publisher: Institute of Electrical and Electronics Engineers
Publication year: 2019
Journal: IEEE Access (2169-3536)
Volume number: 42
Issue number: 11
Start page: 1629
End page: 1636
Number of pages: 8
ISSN: 2169-3536
eISSN: 2169-3536
Languages: English-Great Britain (EN-GB)
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Abstract
In the present research article, a modified analytical method is applied to solve time-fractional telegraph equations. The Caputo-operator is used to express the derivative of fractional-order. The present method is the combination of two well-known methods namely Mohan transformation method and Adomian decomposition method. The validity of the proposed technique is confirmed through illustrative examples. It is observed that the obtained solutions have strong contact with the exact solution of the examples. Moreover, it is investigated that the present method has the desired degree of accuracy and provided the graphs closed form solutions of all targeted examples. The graphs have verified the convergence analysis of fractional-order solutions to integer-order solution. In conclusion, the suggested method is simple, straightforward and an effective technique to solve fractional-order partial differential equations. ฉ 2013 IEEE.
Keywords
Adomian decomposition method, Mohand transformation, telegraph equations
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