Stationary optical solitons with Kudryashov's quintuple power law nonlinearity by extended Jacobi's elliptic function expansion

This paper recovers stationary optical solitons with Kudryashov's, lately proposed, nonlinear refractive index structure having quintuple power laws. The extended Jacobi's elliptic function expansion is the integration algorithm that is utilized to recover the solutions. The temporal evolution term is considered to be both linear as well as in its generalized format.

Automated summary

This paper investigates the recovery of stationary optical solitons using Kudryashov's recently proposed nonlinear refractive index structure with quintuple power laws. The extended Jacobi's elliptic function expansion is employed as the integration algorithm, considering both linear and generalized formats of the temporal evolution term.