The paper introduces the theory and example counting a class of Hamilton equations by symplectic obvions schemes.
本文介绍了用辛显式格式计算一类哈密顿方程的理论及实例。
The final finite-volume discretization equations are derived using the Hamilton principle. Meanwhile the global nodal force vector, mass matrix and tangent stiffness matrix of the cable are obtained.
再根据哈密顿原理导出了悬索大挠度振动的有限体积离散方程，推出了索的整体节点力向量、质量矩阵和切线刚度矩阵。
Separation of variable method is applied to Hamilton system, which derives to the eigenproblem of Hamilton differential equations.
对于哈密顿体系的偏微分方程分离变量，导致哈密顿型微分方程及本征值问题。
Based on the basic equations of free vibration of thin plate, the Hamilton canonical equations were obtained.
根据弹性薄板自由振动问题的基本方程，把问题引入到哈密顿对偶体系中。
In this paper we formulated some discrete integrable systems and gave the corresponding lattice equations and its Hamilton structure by means of the trace identity.
本文中，提出了若干个离散的谱问题，导出了相应的孤立子方程，然后利用屠格式对方程族的结构作了近一步的研究。
In this paper, we formulated some discrete integrable systems and gave the corresponding lattice equations in 1 + 1, 2 + 1 dimensions and associated Hamilton structure by means of the trace identity.
本文中，提出了若干个离散的等谱特征问题，导出了相应的1 + 1、2 + 1维孤立子方程，并利用屠格式对方程族的结构作了近一步的研究。
In this paper, we formulated some discrete integrable systems and gave the corresponding lattice equations in 1 + 1, 2 + 1 dimensions and associated Hamilton structure by means of the trace identity.
本文中，提出了若干个离散的等谱特征问题，导出了相应的1 + 1、2 + 1维孤立子方程，并利用屠格式对方程族的结构作了近一步的研究。
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