New optical solitons for nonlinear longitudinal wave equation in magneto-electro-elastic circular rod using two integration algorithms

What the motivation of this paper is to provide chirped optical solitons for the complex Ginzburg–Landau equation with Hamiltonian perturbations and Kerr law nonlinearity. We get 19 exact chirped solutions by utilizing trial equation method and the complete discriminant system for polynomial method, which are richer than the solutions acquired in existing papers. We draw the two-dimensional graphs of amplitudes and corresponding chirps in order to verify the existence of the solutions and discuss the dynamical properties of the solutions. To our knowledge, this is the first time that comprehensive set of exact chirped solutions of the governing equation in the paper are obtained. The model and the results obtained in this paper may help explain some nonlinear problems.

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New optical solitons for nonlinear longitudinal wave equation in magneto-electro-elastic circular rod using two integration algorithms

Cited by 2 publications

References 27 publications

Optical solitons of higher order mathematical model with refractive index using Kudryashov method

Optical solitons of higher order mathematical model with refractive index using Kudryashov method

Chirped optical solitons for the complex Ginzburg–Landau equation with Hamiltonian perturbations and Kerr law nonlinearity

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