On soliton structure of higher order (2+1)-dimensional equations of a relaxing medium beneath high-frequency perturbations
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We investigate the soliton structure of novel (2+1)-dimensional nonlinear partial differential evolution(NLPDE) equations which may govern the behavior of a barothropic relaxing medium beneath high-frequency perturbations. As a result, we may derive some soliton solutions amongst which three typical pattern formations with loop-, cusp- and hump-like shapes.
4 pages
4 pages