Abstract
This article studies lump and its interaction solutions, breather and solitary wave solutions for generalized (2＋1) dimensional Soliton equation by using direct method based on Hirota’s bilinear form. Lump and its interaction solutions are obtained by assuming test function as a combination of positive, trigonometric and exponential functions. Peak and depth values of lump solutions are also determined using extreme points. 3D, 2D and contour plots are given to comprehend the physical features of these solutions.
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