Soliton solutions of (2+1)-dimensional time-fractional Zoomeron equation

In this article, a new application of sub-equation and generalized Kudryashov methods has been used for solution of nonlinear (2+1)-dimensional time fractional Zoomeron equation with modified Riemann–Liouville derivative. For this, the fractional complex transformation has been used to convert fractional differential equation to ordinary differential equation of integer order. As a result, two types of exact analytical solutions have been obtained.