In this paper, some new lump solutions are obtained for the (2+1)-dimensional nonlocal analogues to the KdV Equation derived from an ideal fluid model. We used the Hirota bilinear method to transform the considered model into its bilinear form. Using a new proposed form of the lump solutions for the transformed function, we obtained circular lump, aligned elliptic lump, tilted elliptic lump, and lump-soliton solutions for the considered model. The constraints of the existence of the obtained solutions are provided and the propagation of the obtained solutions is illustrated using some graphs.
Latif et al. (Fri,) studied this question.