Abstract
In this article, we take into account the (2+1)-dimensional stochastic Chiral nonlinear Schrodinger equation (2D-SCNLSE) in the Ito sense by multiplicative noise. We acquired trigonometric, rational and hyperbolic stochastic exact solutions, using three vital methods, namely Riccati-Bernoulli sub-ODE, He's variational and sine-cosine methods. These solutions may be applicable in various applications in applied science. The proposed methods are direct, efficient and powerful. Moreover, we investigate the effect of multiplicative noise on the solution for 2D-SCNLSE by introducing some graphs to illustrate the behavior of the obtained solutions.