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The phenomenon of turbulence is well known for centuries. The first mathematical formulation is introduced in the work of Navier-Stokes. The turbulence can be shown by Navier-Stokes equation which is quite complicated to handle mathematically. A comparatively simpler mathematical model was required to show the phenomenon of turbulence. Therefore the classical Burgers equation came into the picture. This equation is used to describe several other physical phenomena as well. This is why it is extensively discussed by many researchers. In this article we consider the generalized stochastic Burgers equation driven by Lévy noise. We consider the following equation

Stochastic Burgers equation with polynomial nonlinearity driven by Lévy process