Dynamics of lump collision phenomena to the (3+1)-dimensional nonlinear evolution equation

The lump solutions have been shown to be one of the most effective solutions for nonlinear evolution problems. The resilient Hirota bilinear method is used to evaluate the integrable (3+1)-dimensional nonlinear evolution equation in this work. For the problem under scrutiny, we establish novel types of solutions such as breather wave, lump-periodic, and two wave solutions. For easy observation, the physical features of the generated solutions are displayed. The findings of this study can be used to a variety of fields to better understand complex physical processes.