Can someone solve this equation using forward euler through Matlab ..

We can further simplify this expression by defining; At h2 (12) Hence; um +1 = (u" (1 (u?) 2) (1 B(u"))")At + Ou"-1 +(1 20)u; + Ou' +1. (13) , - C The system has the cross diffusion terms omitted. u(x, t) and v(I. t) are the activator and the inhibitor species, respectively, being I EN CR with n=1 or 2. The parameter d is the ratio between the diffusion coefficients of v and u, respectively. The parame ters E, B, 7 and a characterize the local reaction dy- namics: e is the ratio between the typical timescales of the two species, 7 and a control the number of intersections and the relative position of the null- clines, 0