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1)  Poincaré succession function
Poincar啨后继函数
2)  Poincaré Algebra
Poincar啨代数
1.
Based on Poincaré Algebra and strict proofs, this paper discusses the construction of the spin of the motion, which is combined with Pauli Lubankis spin of the strain and thus a complete theoretical system is formed.
从Poincar啨代数出发 ,构造了运动自旋 ,给出了严格证明。
3)  successor function
后继函数
1.
By using the method of successor function to determine the behaviors of bifurcation points.
应用中心流形理论将原四维系统降为二维,采用后继函数法对分岔点类别进行了定性的分析,从而确定平衡点的性质,并应用范式理论对分岔点处中心流形约化方程进行化简,进而研究了系统参数对极限环颤振的稳定性以及幅值的影响。
2.
It is very important for successor function to judge the number,the stability and the relative place of the limit cycles of the perturbated system.
扰动系统在奇异闭轨附近的后继函数对于判断奇异闭轨分支出极限环的个数、极限环的稳定性和相对位置具有极其重要的作用。
4)  successive function
后继函数
1.
In this paper, by using the successive function and implicit function theorem, the number of limit cycles bifurcated from the origin of Bogdanov-Takens system under quadratic perturbations is given combined with the calculation of Mel nikov functions.
本文利用后继函数法和隐函数定理,并结合Mel’nikov函数的计算,对Bogdanov-Takens系统在二次扰动下从中心分岔出的极限环个数进行了估计。
5)  succeeding function
后继函数
1.
The type and stability of the bifurcation points in the subsequent reduced two dimensional system are analyzed by the method of succeeding function.
应用中心流形理论将四维系统降为二维系统,用后继函数判别法对分岔点的真假中心及稳定性问题进行了分
2.
Then the type and stability of the bifurcation points are analyzed by utilizing the method of succeeding function.
应用中心流形理论将二元机翼颤振这一四维系统降为二维系统,用后继函数判别法对分叉点的真假中心及稳定性问题进行了分析。
6)  displacement function
后继函数
1.
In this dissertation, by using the method of the Poincare maps and the displacement functions, we firstly study the existence, stability and its criterion and bifurcation of periodic solutions of scaler periodic impulsive differential equations.
本文首先对一维周期脉冲系统进行了详尽的研究,用Poincare映射和后继函数的方法讨论了周期解的存在性、稳定性及其判据和分支;对平面哈密顿系统周期性脉冲扰动下闭轨的分支也进行了研究。
补充资料:后继
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