Exact solutions of (2+1)-dimentional Sakovich equation using two well known methods

Obtaining exact solutions of nonlinear differential equations is an applicable topic in physics and mathematics. the principal aim of the current research is to elicit exact solutions to the (2+1)-dimensional sakovich equation employing two well-known methods including kudryashov and gˊ/g expansion methods. furthermore, several exact solutions from soliton solutions to periodic solutions to the equation are formally derived. hence, the results are plotted to demonstrate the dynamics of the obtained solutions, and they indicate the existence of different wave structures in the governing model.