Highly dispersive optical solitons in birefringent fibers for perturbed complex Ginzburg-Landau equation having polynomial law of nonlinearity

Objective: In our article, we deduce the soliton solutions for highly dispersive perturbed complex-Ginzburg-Landau equation in birefringent fibers having polynomial law of nonlinearity. Methods: In this study, we use two methods, namely the (G'/G)-expansion method and the addendum Kudryashov's method. Results: We have found the straddled, combo bright-singular, dark, bright and singular solitons solutions as long as the rational solutions of the proposed equation.

Automated summary

This article deduces soliton solutions for highly dispersive perturbed complex-Ginzburg-Landau equation in birefringent fibers with polynomial law of nonlinearity using two methods, the (G'/G)-expansion method and the addendum Kudryashov's method. The results include various types of soliton solutions and rational solutions.