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Explicit travelling wave solutions to the time fractional Phi-four equation and their applications in mathematical physics. [PDF]
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New lump solutions to a (3+1)-dimensional generalized Calogero–Bogoyavlenskii–Schiff equation
Applied Mathematics Letters, 2023The aim of this paper is to show the existence of three-wave lump solutions to a (3+1)-dimensional generalized CBS (gCBS) equation. Based on the Hirota method, the quadratic functions of the form f = f 21 + f 22 + f 23 + d with nondegenerate condition ...
Yuan Zhou, Wen-Xiu Ma
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Derivation of lump solutions to a variety of Boussinesq equations with distinct dimensions
International Journal of Numerical Methods for Heat and Fluid Flow, 2022Purpose This study aims to introduce a variety of integrable Boussinesq equations with distinct dimensions. Design/methodology/approach The author formally uses the simplified Hirota’s method and lump schemes for exploring lump solutions, which are ...
Abdul-Majid Wazwaz
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Lump solutions to the Kadomtsev–Petviashvili equation
Physics Letters A, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
W. Ma
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Lump solutions and interaction solutions for (2 + 1)-dimensional KPI equation
Frontiers of Mathematics, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guo, Yanfeng +2 more
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Integrable (3+1)-dimensional Ito equation: variety of lump solutions and multiple-soliton solutions
Nonlinear Dynamics, 2022Abdul-Majid Wazwaz, Wazwaz Abdul-Majid
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Lump solutions of a generalized Calogero–Bogoyavlenskii–Schiff equation
Computers & Mathematics with Applications, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shou-Ting Chen, Wen-Xiu Ma
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Dynamic behaviors of the lump solutions and mixed solutions to a (2+1)-dimensional nonlinear model
Communications in Theoretical Physics, 2023In this paper, we propose a combined form of the bilinear Kadomtsev–Petviashvili equation and the bilinear extended (2+1)-dimensional shallow water wave equation, which is linked with a novel (2+1)-dimensional nonlinear model. This model might be applied
Sijia Chen, Xing Lü, Yu-Hang Yin
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