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A generalized algebraic method of new explicit and exact solutions of the nonlinear dispersive generalized Benjiamin–Bona–Mahony equations

机译:非线性色散广义Benjiamin–Bona–Mahony方程的新显式和精确解的广义代数方法

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摘要

Nonlinear dispersive generalized Benjiamin–Bona–Mahony equations are studied by using a generalized algebraic method. New abundant families of explicit and exact traveling wave solutions, including triangular periodic, solitary wave, periodic-like, soliton-like, rational and exponential solutions are constructed, which are in agreement with the results reported in other literatures, and some new results are obtained. These solutions will be helpful to the further study of the physical meaning and laws of motion of the nature and the realistic models. The proposed method in this paper can be further extended to the 2+1 dimensional and higher dimensional nonlinear evolution equations or systems of equations.
机译:使用广义代数方法研究非线性色散广义Benjiamin–Bona–Mahony方程。构造了新的丰富的显式和精确行波解族,包括三角周期,孤波,类周期,孤子类,有理和指数解,这与其他文献报道的结果一致,并且一些新的结果是获得。这些解决方案将有助于进一步研究自然界和现实模型的物理意义和运动规律。本文提出的方法可以进一步扩展到2 + 1维和更高维的非线性演化方程或方程组。

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