1) P6schl-Teller POtential
形不变形
2) invariant manifold
不变流形
1.
Then on the basis of invariant manifold theory and Poincaré section,a transfer trajetory between L1 and L2 of the Earth-Moon system was given.
然后基于不变流形理论和庞加莱截面方法,设计了不同拉格朗日点间转移轨道。
2.
A three-stage optimization method first adjusts the earthescape trajectory to get the sail close to the invariant manifold of the desired orbit.
提出了分3阶段优化设计的方法:首先调整航天器逃离地球的飞行轨迹,使其比较接近目标Halo轨道的不变流形;再借助不变流形,用遗传算法求解相应的最优控制,使其转移到目标Halo轨道的不变流形上;最后航天器将沿流形飞行完成入轨。
3.
Some sufficient condition to guarantee the existence of global invariant manifolds consisting zero homotopic closed orbits is gived.
当在每个不变柱面上有奇点时证明了这类系统局部极限环的存在性 ;同时给出了这类系统存在由第一类 (零伦 )闭轨组成的全局不变流形的条
3) Invariant manifolds
不变流形
1.
Based on the theory about nonlinear normal modes and normal form, a method of normal mode invariant manifolds for the analysis of simple Hopf bifurcating solutions is presented.
基于非线性模态不变流形及范式理论，针对一类非线性结构振动系统和机电耦合系统，提出一种分析其简单Ｈｏｐｆ分叉解的模态不变流形方法。
2.
Based on this new classification, the approximation problem of the invariant manifolds of dynamical system is discussed in detail.
通过引入新的概念,提出了图胞映射动力系统中瞬态胞的新的分类方法,基于新的分类方法研究了动力系统中不变流形的胞映射逼近问题;并结合计算机的计算速度与内存特点,建立了完成上述压缩分类的有效算法。
3.
,the invariant manifolds of Lyapunov orbit at L_1 are applied to achieve the quick trans.
随后,利用与 DRO 相切的 Lyapunov 轨道研究了 DRO 的轨道转移：利用地月系 L_1点 Lyapunov 轨道的不变流形,实现 DRO 的快速转移：利用 L_2点 Lyapunov 轨道作为弱稳定边界(WSB)转移的入口,实现 DRO 的低能转移。
4) shape invariance
形不变性
1.
he wave functions and energy eigenvalues for the ring shaped oscillator are obtained by using the ideas of supersymmetric quantum mechanics and shape invariance.
本文采用量子力学中的超对称性和形不变性讨论环形振子的波函数和能量本征值。
2.
This article shows that in spherical polar coordinates,the Hartmann potential has supersymmetry and shape invariance in the r dimension and in the θ dimension,and thus it obtains the energy eigenvalues and energy eigenfunctions of this potential.
证明了在球极坐标下，哈特曼势在维度ｒ 和维度θ都具有超对称性和形不变性，从而求得此势的能量本征值和能量本征函数。
3.
This article salved energy eigenvalues and eigenfunction of Hartmann potential by using supersymmetry and shape invariance method in the Quantum Mechanics.
运用超对称性量子力学和形不变性的方法求解Ｈａｒｔｍａｎｎ势的能量本征值和本征函数。
5) shape invariant potentials
形不变势
1.
This article presents a method to solve the eigenvalue and eigenfunction of shape invariant potentials by using the fundamental concepts of supersymmetric quantum mechanics.
本文简要论述了利用超对称量子力学的方法求解形不变势的能量本征值和本征函数,并且列举了两个例子加以说明。
2.
It is illustrated that the SWKB method has more advantages while calculating the shape invariant potentials.
简要介绍了超对称量子力学的WKB近似方法(SWKB),并举例说明了在计算形不变势的能级中,SWKB方法具有明显的优势,不但方法简捷,而且可获得精确的能谱。
6) invariant form
不变形式
1.
The important notions and results of the integral invariants of Poincaré and Cartan-Poincaré and the relationship between integral invariant and invariant form established first by E.
Cartan在经典力学中首先建立的积分不变量和不变形式的关系推广到Kahler流形上的Hamilton力学中去,得到相应的更广泛的结果。
补充资料：大坝内部变形观测(见水工建筑物变形观测)
大坝内部变形观测(见水工建筑物变形观测)
daba neibubianxing guanCe大坝内部变形观测见水工建筑物变形观测。
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