A Study of Different Wave Structures of the $(2+1)$-dimensional Chiral Schrödinger Equation

In the present paper, authors are interested in studying a famous nonlinear PDE referred to as $(2+1)$-dimensional chiral Schrödinger (2D-CS) equation with applications mathematical physics. this respect, real and imaginary portions of 2D-CS firstly derived through traveling wave transformation. Different structures equation, classified bright dark solitons, then retrieved using modified Kudryashov (MK) method symbolic computation package. end, dynamics soliton solutions is investigated formally by representing series 3D-plots.