Bifurcation of travelling wave solutions for the (2+1)-dimensional Broer–Kau–Kupershmidt equation

Solitary wave solutions for the (2+1)-dimensional Broer-Kau-Kupershmidt equation

“…The proposed schemes are useful to be used in identical nonlinear dispersive models. Many well-known nonlinear wave equations were handled by this method to show the new solutions compared to the solutions obtained in [11][12][13]. The performance of the extended tanh method is reliable and effective.…”

Some new nonlinear wave solutions and their convergence for the (2+1)‐dimensional Broer–Kau–Kupershmidt equation

“…and In the solutions earlier, D x C ly C t. For the parametric conditions, see [4]. Zhou et al [5] obtained the sufficient conditions to guarantee the existence of the bounded traveling wave solutions including solitary wave solutions, kink or anti-kink wave solutions, and periodic wave solutions for Equation (1.1) by employing the bifurcation method of planar dynamical systems. Rong and Tang [6] derived some solitary wave solutions and blow-up solutions for Equation (1.1) by efficiently using the extended tanh method.…”