当积分常数给定后能用来预报运动可能发生的区域的积分。
对于另一类得到了其相应的阿贝尔积分的孤立零点的估计。
For the latter, we obtain the linear estimation of the number of isolated zeros of the corresponding Abelian integral.
在积分常数为零的条件下，证明了该方程存在光滑孤立波解、不可数无穷多光滑周期波解、扭结波和反扭结波解。
When the integral constant is zero, the existence of smooth solitary wave solutions, uncountably infinite, many smooth periodic wave solutions, and kink and anti-kink wave solutions are proved.
报道了应用边界积分方法模拟完全非线性孤立波的传播与直墙反射，给出了波形演变过程。
Modeling the propagation and end wall reflection of a fully nonlinear solitary wave with the boundary integral equation method is reported in the paper.
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