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• W3203651768 abstract "Investigated in the present paper is a fifth-order nonlinear evolution (FONLE) equation, known as a nonlinear water wave (NLWW) equation, with applications in the applied sciences. More precisely, a traveling wave hypothesis is firstly applied that reduces the FONLE equation to a 1D domain. The Kudryashov methods (KMs) are then adopted as leading techniques to construct specific wave structures of the governing model which are classified as W-shaped and other solitons. In the end, the effect of changing the coefficients of nonlinear terms on the dynamical features of W-shaped and other solitons is investigated in detail for diverse groups of the involved parameters." @default.
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• W3203651768 date "2022-10-01" @default.
• W3203651768 modified "2023-10-11" @default.
• W3203651768 title "Specific wave structures of a fifth-order nonlinear water wave equation" @default.
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• W3203651768 doi "https://doi.org/10.1016/j.joes.2021.09.019" @default.
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