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New integrable Boussinesq equations of distinct dimensions with diverse variety of soliton solutions
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New integrable Boussinesq equations of distinct dimensions with diverse variety of soliton solutions
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Journal Article
New integrable Boussinesq equations of distinct dimensions with diverse variety of soliton solutions
2019
Overview
In the present course of study, we examine a family of Boussinesq equations of distinct structures and dimensions. We investigate the complete integrability of these equations via Painlevé test. Real and complex multiple soliton solutions, for each considered model, are derived by mode of simplified Hirota’s method. Moreover, exponential expansion method has been employed to each equation, resulting into soliton solutions possessing rich spatial structure due to the presence of abundant arbitrary constants.
Publisher
Springer Netherlands,Springer Nature B.V
