  In this article, exact traveling wave solutions of a Wick-type stochastic
nonlinear Schr\"{o}dinger equation and of a Wick-type stochastic fractional
Regularized Long Wave-Burgers (RLW-Burgers) equation have been obtained by
using an improved computational method. Specifically, the Hermite transform is
employed for transforming Wick-type stochastic nonlinear partial differential
equations into deterministic nonlinear partial differential equations with
integral and fraction order. Furthermore, the required set of stochastic
solutions in the white noise space is obtained by using the inverse Hermite
transform. Based on the derived solutions, the dynamics of the considered
equations are performed with some particular values of the physical parameters.
The results reveal that the proposed improved computational technique can be
applied to solve various kinds of Wick-type stochastic fractional partial
differential equations.
