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1)  hyperbola function method
双曲函数法
1.
This paper found some exact solutions of Burgers equation with variable coefficients by the hyperbola function method, including solitary wave solutions and periodic solutions.
双曲函数法进行了扩展,利用它找到了广义变系数Burgers方程在一定条件下的若干精确解,包括变速孤立波解和周期波解,许多解为首次所得。
2.
The hyperbola function method has been extendedand to find some exact solutions to Burgers equation with variable coefficients.
双曲函数法进行了扩展,利用它找到了变系数Burgers方程在一定条件下的若干精确解,包括变速孤立波解和周期波解。
3.
Some new exact solutions for a class of the system of LS nonlinear equation are obtained by using the homogeneous balance method, hyperbola function method and trial function method.
利用齐次平衡法、双曲函数法、试探函数法求出了一类长短波方程多个新的精确解。
2)  hyperbolic function method
双曲函数法
1.
A simple transformation,hyperbolic function method and exact solution for a class of reaction diffusion equation;
一个简单的变换,双曲函数法和一类反应扩散方程的精确解
2.
A united hyperbolic function method to find the solita ry wave solutions to nonlinear evolution equations was proposed,and two kinds of solitary wave solutions to the combined KdV-mKdV equation were obtained by this method.
提出一种统一的求解非线性演化方程孤波解的双曲函数法 ,并利用这种方法求出了组合KdV mKdV方程的钟状孤波解和激波状孤波解 。
3)  tanh-function method
双曲正切函数法
1.
In this paper,multiple traveling wave solutions for BBM-Burgers equation have been found by use of an extended tanh-function method.
本文应用推广的双曲正切函数法得到了著名的BBM-Burgers方程和KdV方程的守恒形式,一类五阶KdV方程的多重行波解。
2.
With the aid of symbolic computation system Maple and by using the extended tanh-function method,the explicit exact travelly wave solutions of extended higher-order nonlinear schrdinger equation including the self-steepening and self-frequency shift effect are obtained,which include bright soliton,dark soliton,soliton-like solutions and a new type of soliton solutions.
利用扩展的双曲正切函数法,并借助于符号计算软件Maple,研究了考虑自陡峭效应、自频移效应后的修正高阶非线性薛定谔方程,获得了多组显示精确行波解,主要包括亮孤子解、暗孤子解和一种新形式的复合孤子解。
4)  extended hyperbolic function method
扩展双曲函数法
5)  modified hyperbolic function method
修正双曲函数法
6)  hyperbolic function method
双曲函数方法
1.
Note on solving solitary wave solution by the hyperbolic function method;
关于双曲函数方法求孤波解的注记
2.
The hyperbolic function method has been used to study new travelling wave solutions for Benjamin equation u tt +q(u 2) xx +γu xxxx =0 .
利用双曲函数方法 ,求解了 Benjamin方程的显式行波解 ,得到了若干其它方法不曾给出的新精确解。
3.
The hyperbolic function method has been used to study new exact travelling wave solutions for a class of nonlinear evolution equation.
利用双曲函数方法求解一类非线性波动方程的精确行波解 ,得到了若干其它方法不曾给出的新的精确解 。
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