Chirped optical wave solutions for a nonlinear model with parabolic law and competing weakly nonlocal nonlinearities

In this research, we study the chirped optical solitons (COS) for a nonlinear model with competing weakly nonlocal and parabolic law nonlinearities (CWN-PLNL). The Jacobi’s elliptic function will be used to find the bright, dark, and solitary waves solution with some constraint conditions. The findings of this study might be beneficial in understanding how COS propagate in a weakly nonlocal parabolic law medium. We show our results in form of 3-D, 2-D, contour and density graphs.