1) homoclinic intersection
同宿横截点
1.
The presence of homoclinic tangencies and homoclinic intersection makes it difficult if not impossible,to denoise or shadow the trajectory of a non-hyperbolic nonlinear system.
非双曲线型非线性系统同宿切面点和同宿横截点的存在,使得其时间序列的去噪或轨迹重影变得十分困难。
2) transversal homoclinic point
横截同宿点
1.
Melnikov method is mostly applied to judge the existence of transversal homoclinic point.
Melnikov方法大多应用在判断横截同宿点的存在上,然而它同样适用于判断横截异宿点的存在性。
3) transversely homoclinic
横截同宿
1.
Based on the analysis of the geometric structure of unperturbed systems, th e condition of transversely homoclinic intersection was established.
将Melinikov方法推广到带慢变角参数摄动平面可积系统· 基于对未受摄动系统几何结构的分析 ,建立了横截同宿条件· 借助常微分方程组解对参数的可微性定理 ,得到系统的广义Melnikov函数 ,其简单零点意味着系统可能出现混沌
4) transversal heteroclinic point
横截异宿点
1.
However, it is also applicable to know whether the transversal heteroclinic points exist.
Melnikov方法大多应用在判断横截同宿点的存在上,然而它同样适用于判断横截异宿点的存在性。
5) transversal homoclinic(heteroclinic) orbit
横截同宿(异宿)轨
6) Sindle Birkhoff theorem
Sindle-Birkhof横截同宿定理
补充资料：同宿
1.一处住宿，一同住宿。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条