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Lump Solutions of a Nonlinear PDE Combining with a New Fourth-Order Term (DxDt2)-D-2
Journal article   Open access  Peer reviewed

Lump Solutions of a Nonlinear PDE Combining with a New Fourth-Order Term (DxDt2)-D-2

Liqin Zhang, Wen-Xiu Ma and Yehui Huang
Advances in mathematical physics, Vol.2020
01/02/2020

Abstract

Physical Sciences Physics Physics, Mathematical Science & Technology
A nonlinear PDE combining with a new fourth-order term Dx2Dt2 is studied. Adding three new fourth-order derivative terms and some second-order derivative terms, we formulate a combined fourth-order nonlinear partial differential equation, which possesses a Hirota's bilinear form. The class of lump solutions is constructed explicitly through Hirota's bilinear method. Their dynamical behaviors are analyzed through plots.
url
https://doi.org/10.1155/2020/3542320View
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