1) heteroclinic orbit
异宿轨
1.
In this paper, the persistence of heteroclinic orbits for a sine-Gordon equation under perturbation is studied.
本文研究了sine-Gordon方程的异宿轨在扰动下的保持性。
2.
Existence of bifurcation points, Hopf bifurcation and homoclinic or heteroclinic orbit bifurcated from singular point is verified.
讨论了三种群区域性生态平衡的一个实例 ,证实了分歧点、Hopf分歧解和分歧同宿轨或异宿轨的存在性 。
2) heteroclinic orbit
异宿轨线
3) heteroclinic orbit
异宿轨道
1.
In this paper,the Melnikov function method has been used to analyse the distance between stable manifold and unstable manifold of the soft spring Duffing equation after its heteroclinic orbits rupture as the result of a small perturbation.
在这篇文章中，作者用Ｍｅｌｎｉｋｏｖ函数方法分析了软弹簧型Ｄｕｆｆｉｎｇ方程［１］在摄动下异宿轨道破裂后稳定流形与不稳定流形的相对位置，给出了方程在不同摄动下分支出极限环的条件与极限环的位置
2.
The heteroclinic orbit of a three order nonlinear dynamic systems was obtained through analyzing its stability with no perturbation.
通过对一类三次非线性动力系统在无扰动下的稳定性分析,得出其异宿轨道,利用Melnikov函数求出此非线性动力系统发生混沌运动的条件,并利用数值仿真验证了系统发生混沌运动条件的正确性。
4) heteroclinic orbits
异宿轨道
1.
Some non linear dynamic equations with second and third degree variables are discussed, subharmonic orbits, heteroclinic orbits are obtained, and the conditions for chaos to occur are presented.
通过对含二次和三次非线性项动力方程的讨论 ,得到了系统的次谐轨道和异宿轨道等 ,给出了系统出现混沌的条件。
2.
In this paper,the non-linear Hamilton dynamical systems with second-and third-degree veriables are studied,heteroclinic orbits and homoclinic orbits are obtained,and all these are prepared for the computation of the Melnikov function.
得到了该系统的异宿轨道和同宿轨道及其产生的条件。
5) heroclinic orbit
异宿轨道
1.
Its chaotic motion may be reduced to a Duffing equation which has a heroclinic orbit.
研究了非线性弹性双向受压矩形薄板受迫振动时的混沌运动，将其混沌运动归结为关于一个具有异宿轨道的Ｄｕｆｉｎｇ方程的讨论，利用Ｍｅｌｎｉｋｏｖ函数法给出了发生混沌运动的临界条件，并进行了数值模拟，揭示出在此类新的非线性动力系统中，同样存在着发生混沌的可能。
补充资料：宿曜仪轨
【宿曜仪轨】
（书名）一卷，唐一行撰。
（书名）一卷，唐一行撰。
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