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首页> 外文期刊>Physica Scripta: An International Journal for Experimental and Theoretical Physics >Uniformly constructing combinatorial solutions, combining a rational function with hyperbolic or trigonometric functions, for the (2+1) dimensional Broer–Kaup–Kupershmidt equation
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Uniformly constructing combinatorial solutions, combining a rational function with hyperbolic or trigonometric functions, for the (2+1) dimensional Broer–Kaup–Kupershmidt equation

机译:(2 + 1)维Broer-Kaup-Kupershmidt方程的构造均匀的组合解,将有理函数与双曲或三角函数组合

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摘要

According to two dependent rational solutions to a generalized Riccati equation together with the equation itself, a rational-exponent solution to a nonlinear partial differential equation can be constructed. By selecting different parameter values in the rational-exponent solution, many families of combinatorial solutions combined with a rational function such as hyperbolic functions or trigonometric functions, are rapidly derived. This method is applied to the Whitham–Broer–Kaup equation and a series of combinatorial solutions are obtained, showing that this method is a more concise and efficient approach and can uniformly construct many types of combined solutions to nonlinear partial differential equations.
机译:根据广义Riccati方程的两个从属有理解及其方程本身,可以构造非线性偏微分方程的有理指数解。通过在有理指数解中选择不同的参数值,可以快速导出与有理函数(例如双曲函数或三角函数)组合的组合解的许多族。将该方法应用于Whitham-Broer-Kaup方程,得到了一系列组合解,表明该方法是一种更为简洁有效的方法,可以统一构造非线性偏微分方程的多种组合解。

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