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研究了带有时滞的哈密顿系统的稳定性问题。The stability of Hamiltonian systems with time delay was investigated.

首次给出纳米颗粒哈密顿量的明确表示。The exact expression of Hamiltonian for a nano-particle was proposed firstly.

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在哈密顿量含时情况下一个双态系统的动力学例子。An example of dynamics in a two-state system with a time-independent Hamiltonian.

给出了明显与时间有关量子振动系统的哈密顿量的普遍形式。The ordinang form of Hamiltonian in the system of explicit time-dependence is given.

由哈密顿函数法就可进行解析射线追踪和傍轴射线追踪。Tracing and paraxial ray tracing are performed analytically by a Hamiltonian formalism.

哈蜜顿原理是经典力学中的重要力学变分原理之一。Hamiltonian principle is one of the important variation principles in classical mechanics.

本文给出了对于这一关系式的直接的、浅近的证明。The author presents a direct and simple proof of the Hamiltonian expression in his article.

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本文第一章介绍可积系统的哈密顿方法。In chapter one, we give a brief introduction to the Hamiltonian method of integrable system.

将哈密顿求解体系推广应用于薄板弯曲问题。The Hamiltonian solution system is generalized to the Reissner-Mindlin thick plate problems.

认识这个最普通的哈密顿量不含时双态系统。Realization that this is the most general two state system with time independent Hamiltonian.

在本文的第二部分，我们讨论了4-连通图的哈密尔顿性。In the second chapter, we give a sufficient condition for a 4-connected graph to be Hamiltonian.

首先，此起始波函数被分解代入汉米尔顿特征函数的扩展式中。First the initial wave function is decomposed into an expansion of the Hamiltonian eigenfunctions.

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测度同步现象是耦合哈密顿系统的一种重要性质。The phenomenon of measure synchronization is an important property in coupled Hamiltonian systems.

图G是哈密尔顿连通的当且仅当G的任意两个顶点之间存在一条哈密尔顿路。A graph G is Hamiltonian-connected if there is a Hamiltonian path joining each pair of vertices in G.

分子的哈密顿函数麻烦得足以使任何一个量子化学家心惊胆战。The molecular Hamiltonian is formidable enough to strike terror into the heart of any quantum chemist.

这种方法较以前的计算简单得多，并且对于产生一个图的全部哈密顿路也是适用的。It is shown that this algorithm can also be used to find all the Hamiltonian paths contained in a graph.

通过有向图的邻接矩阵的轨道来刻划图的哈密顿圈问题。According to the orbit of adjoining matrix of directed graph the problem of Hamiltonian cycle is described.

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应用哈密顿原理，推导出均匀杆的纵振动方程与横振动方程。The longitudinal and transverse vibrating equations of the homogeneous rod are deduced with Hamiltonian principle.

由哈米尔顿原理作为动力学基础，建立起系统的非线性耦合运动方程组。Based on the Hamiltonian principle, the coupled nonlinear functions of the system are presented as a Neumann problem.

小磁场注向分量对引导中心哈密顿函数的贡献由李变换方法求取。The contribution of a small normal magnetic component to the Hamiltonian is given by the method of Lie transformation.