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Fractals
In this paper, our focus lies in exploring the Kudryashov auxiliary equation method as a means to derive several exact solutions to a conformable nonlinear Schrödinger equation. This particular model combines Kudryashov’s arbitrary refractive index alongside two various non-local nonlinearity.
MUHAMMAD AMIN SADIQ MURAD +4 more
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In this paper, our focus lies in exploring the Kudryashov auxiliary equation method as a means to derive several exact solutions to a conformable nonlinear Schrödinger equation. This particular model combines Kudryashov’s arbitrary refractive index alongside two various non-local nonlinearity.
MUHAMMAD AMIN SADIQ MURAD +4 more
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A generalized Kudryashov method to some nonlinear evolution equations in mathematical physics
Nonlinear Dynamics, 2016Nonlinear evolution equations form the most fundamental theme in mathematical physics. The search for exact solutions of nonlinear equations has been of interest in recent years. In this paper, we obtain exact solutions of the nonlinear Jaulent–Miodek hierarchy and (2+1)-dimensional Calogero–Bogoyavlenskii–Schiff equation by using the generalized ...
Akbulut, ARZU +2 more
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Exact Solutions of Conformable Differential Equations Using Generalized Kudryashov Method
2021Lineer olmayan conformable diferensiyel denklemler matematiksel fizikte önemli bir yere sahiptir. Bu denklemlerin tam çözümlerinin elde edilmesi, son yıllarda oldukça ilgi çeken bir çalışma alanı olarak karşımıza çıkmaktadır. Bu makalede, conformable üçüncü mertebeden modifiye KdV denklemi ve conformable Boussinesq denkleminin tam çözümleri ...
AKBULUT, Arzu, KAPLAN, Melike
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A improved F-expansion method and its application to Kudryashov-Sinelshchikov equation
Mathematical Methods in the Applied Sciences, 2013Summary: On the basis of the F-expansion method with a new sub-equation and Exp-function method, an improved F-expansion method is introduced. As illustrative examples, the exact solutions expressed by exponential function, hyperbolic function of Kudryashov-Sinelshchikov equation for abitrary \(\alpha\), \(\beta\) are derived. Some previous results are
He, Yinghui, Li, Shaolin, Long, Yao
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Solutions of the nonlinear differential equations by use of modified Kudryashov method
2016Studies based on the non-linear physical problems have become very important in recent years. These problems are solved by using different mathematical approaches. In particular, the soliton solutions, compacton solutions, peakon solutions and other solutions have been found for such physical problems. Using a powerful method that is proposed to obtain
Tandoğan, Yusuf Ali +2 more
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Applications of generalized Kudryashov method to non linear evolution equations
AIP Conference Proceedings, 2022Monika Jangra +2 more
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Application of Generalized Kudryashov Method to the Burger Equation
International Journal of Mathematics Trends and Technology, 2016Rafiqul Islam, Harun-Or Roshid
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