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Application of IBSEF Method to Chaffee–Infante Equation in (1 + 1) and (2 + 1) Dimensions
- Authors: Demirbilek U.1, Mamedov K.R.2
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Affiliations:
- Department of Mathematics, Mersin University
- Department of Mathematics, Igdir University
- Issue: Vol 63, No 8 (2023)
- Pages: 1316
- Section: Partial Differential Equations
- URL: https://cardiosomatics.ru/0044-4669/article/view/664998
- DOI: https://doi.org/10.31857/S0044466923080057
- EDN: https://elibrary.ru/WSDAWP
- ID: 664998
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Abstract
In this work, Improved Bernoulli Sub-Equation Function (IBSEF) method is proposed to seek solitary solutions of nonlinear differential equations. Chaffee–Infante equations are chosen to illustrate the effectiveness and convenience of the suggested method. Abundant new and more general exact solutions are obtained of these equations. As a result, by selecting the suitable parameters, two and three dimensional surfaces and contour plots of the results are drawn with the help of the software program.
About the authors
U. Demirbilek
Department of Mathematics, Mersin University
Email: udemirbilek@mersin.edu.tr
33110, Mersin, Turkey
Kh. R. Mamedov
Department of Mathematics, Igdir University
Author for correspondence.
Email: hanlar.residoglu@igdir.edu.tr
76000, Igdir, Turkey
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