In this paper, the improved tan (Φ(ξ)/2)-expansion method (ITEM) is proposed to obtaining the fractional Biswas-Milovic equation. The exact particular solutions containing four types hyperbolic function solution, trigonometric function solution, exponential solution and rational solution. We obtained the further solutions comparing with other methods as [7]. Recently this method is developed for searching exact travelling wave solutions of nonlinear partial differential equations. These solutions might play important role in nonlinear optic and physics fields. It is shown that this method, with the help of symbolic computation, provide a straightforward and powerful mathematical tool for solving problems in nonlinear optic.
Fugarov, D., Dengaev, A., Drozdov, I., Shishulin, V., & Ostrovskaya, A. (2024). APPLICATION OF tan(ϕ/2)-EXPANSION METHOD FOR SOLVING THE FRACTIONAL BISWAS-MILOVIC EQUATION FOR KERR LAW NONLINEARITY. Computational Methods for Differential Equations, (), -. doi: 10.22034/cmde.2024.61349.2636
MLA
Dmitry Fugarov; Alexey Dengaev; Ilya Drozdov; Vladimir Shishulin; Anastasiya Ostrovskaya. "APPLICATION OF tan(ϕ/2)-EXPANSION METHOD FOR SOLVING THE FRACTIONAL BISWAS-MILOVIC EQUATION FOR KERR LAW NONLINEARITY". Computational Methods for Differential Equations, , , 2024, -. doi: 10.22034/cmde.2024.61349.2636
HARVARD
Fugarov, D., Dengaev, A., Drozdov, I., Shishulin, V., Ostrovskaya, A. (2024). 'APPLICATION OF tan(ϕ/2)-EXPANSION METHOD FOR SOLVING THE FRACTIONAL BISWAS-MILOVIC EQUATION FOR KERR LAW NONLINEARITY', Computational Methods for Differential Equations, (), pp. -. doi: 10.22034/cmde.2024.61349.2636
VANCOUVER
Fugarov, D., Dengaev, A., Drozdov, I., Shishulin, V., Ostrovskaya, A. APPLICATION OF tan(ϕ/2)-EXPANSION METHOD FOR SOLVING THE FRACTIONAL BISWAS-MILOVIC EQUATION FOR KERR LAW NONLINEARITY. Computational Methods for Differential Equations, 2024; (): -. doi: 10.22034/cmde.2024.61349.2636
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