On the dynamics of the (2+1)-dimensional chiral nonlinear Schrodinger model in physics

The nonlinear Schrodinger equation is one of the significant nonlinear complex models describ-ing the optical solitons in dispersive media. In this study, the (2+1)-dimensional chiral nonlinear Schrodinger model has been investigated analytically which is of key importantance in the field of fluid sciences. A variety of exclusive travelling waveform solutions have been established for the complex dynamical model by employing a set of eminent analytical approaches namely the extended modified auxiliary equation mapping method, the improved F-expansion method, and the unified method, respectively. We obtained different forms of solitary types solutions with the help of these technique. The outcomes are a set of bell-shaped, single periodic, optical, and multi-periodic solutions. Finally, the stability of the developed results is also established to validate the computations. The study provides a very spectacular and appropriate way to put together several interesting wave demonstrations for more complex models of current era.