| 1. | Exact solutions for a generalized burgers - fisher equation
椭圆函数周期解 |
| 2. | The new jacobi elliptic function expansion method by the long - short wave interaction equation
椭圆函数新的展开法求解 |
| 3. | Exact periodic solutions with jacobi elliptic functions fractional form to generalized modified boussinesq equation
方程椭圆函数分式形式的精确周期解 |
| 4. | Finally , a chebyshev function bpf with siw resonator was designed and realized by ltcc with 12 - layer substrate . a high performance elliptic function bpf with siw resonator was designed
在分析ltcc集成高q滤波器实验结果的基础上,设计了一个基于siw技术的9层基片的高性能的椭圆函数滤波器。 |
| 5. | We call above two mechanization algorithm as jacobian function expension method . the jacobian function expension method is an effective method than the sine - consine method and the sn - cn method
称之为雅可比椭圆函数扩展法，它是一种比sine - cosine方法和sn - cn函数法，双曲函数法更有效和简单的方法。 |
| 6. | Finally we apply jacobian function expension method to a class of nonlinear evolution equations , rlw and a compound kdv equations and get many new jacobian function solutions and solitary wave solutions
我们分别把它应用于一类非线性演化方程， rlw和组合kdv方程上去，获得了许多雅可比椭圆函数解和其它精确解。 |
| 7. | By using the modified mapping method and the extended mapping method , we derive some new exact solutions of the higher order nonlinear schr ? dinger equation , which are the linear combination of two different jacobi elliptic functions
摘要通过修正的映射方法和推广的映射方法，我们得到了高阶非线性薛定谔方程新的精确解，它们是两个不同的雅可比椭圆函数的线性组合。 |
| 8. | In the following section , we reconstruct the soliton solution of kgs equation wholly by use of the disturbance equation where are parameters . through varying the parameters in the disturbance equation , we get abundant types of soliton solutions of the kgs equation
利用“扰动”方程中参数的不同取值，不仅得到了seehz型的孤子解，还得到了tanhz型的孤子解、三角形式的周期解、有理解、 jacobi椭圆函数解和v怂lerstrass椭圆函数解。 |
| 9. | In this letter , we introduce the rule of the linear and non - linear movement of the single pendulum , and by using the jacobian elliptic function , we educe two categories of movement fuctions of the single pendulum , the results will be some referential improtance in studying the non - linear vibrational systems
摘要介绍了单摆的线性与非线性运动规律，并利用雅可比椭圆函数法导出了单摆作两种运动的方程，对研究非线性振动的系统有一定参考价值。 |
| 10. | ( 2 ) by the jacobi elliptic function expansion method and computer symbolic systems ( maple , matlab ) , many exact periodic solutions of nonlinear wave equations can be obtained and these solutions can degenerate solitary wave solutions , shock wave solutions , trigonometric function solutions
( 2 )利用jacobi椭圆函数表示法和数学计算软件( maple ， matlab等) ，可以得到一类常系数非线性发展方程的双周期解，这些解能退化成孤立子解，冲击波解，三角函数解。 |
