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New lump, lump-kink, breather waves and other interaction solutions to the (3+1)-dimensional soliton equation

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摘要 This study investigates the (3+1)-dimensional soliton equation via the Hirota bilinear approach and symbolic computations. We successfully construct some new lump, lump-kink, breather wave, lump periodic, and some other new interaction solutions. All the reported solutions are verified by inserting them into the original equation with the help of the Wolfram Mathematica package. The solution’s visual characteristics are graphically represented in order to shed more light on the results obtained. The findings obtained are useful in understanding the basic nonlinear fluid dynamic scenarios as well as the dynamics of computational physics and engineering sciences in the related nonlinear higher dimensional wave fields.
出处 《Communications in Theoretical Physics》 SCIE CAS CSCD 2020年第8期43-49,共7页 理论物理通讯(英文版)
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