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Hamiltonian相关的网络例句

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与 Hamiltonian 相关的网络例句 [注:此内容来源于网络,仅供参考]

According to the method of Englert, we introduce perturbation to calculate the system Hamiltonian.

我们按照Englert等人的计算方法对系统二次哈密顿项直接引入微扰即定义了一个尝试性的二次哈密顿项来进行微扰计算。

In [33] and [34], a nice generalization of minimal Lagrangian submanifolds called Hamiltonian-minimal submanifold was introduced and investigated by Y.G.

Oh在[33]和[34]中最先引进的哈密尔顿极小拉格朗日子流形,此类子流形式是对极小拉格朗日子流形一种很好的推广,同时他对此类子流形作了相应的研究。

Bernstein type theorem; Quaternion Euclidean space; minimal Lagrangian graphs; Twisted special Lagrangian submanifold; twisted normal bundle; Austere submanifolds; Real space form; Complex space form; Hamiltonian minimal submanifold; A Lagrangian submanifold with conformal Maslov form

基础科学,数学,几何、拓扑伯恩斯坦型定理;四元数欧氏空间;极小拉格朗日图;扭曲特殊拉格朗日子流形;扭曲法丛; Austere子流形;实空间形式;复空间形式;哈密尔顿极小子流形;具有共形Maslov形式的拉格朗日子流形

The ideas and methods of modern differential geometry have found wide application in classical mechanics, in the theory of multibody system dynamics, and in the Lagrangian and Hamiltonian formalisms of mechanics.

微分几何动力学建模理论已经广泛应用于经典力学,多刚体动力学理论和Lagrange和Hamilton动力学建模理论当中。

Then, we set up the double-row monodromy matrix of the Hamiltonian, the transfer matrix and the reflection equation of the system with the help of the scattering matrix and the reflecting matrix.

接着借助量子反散射方法,运用两体散射矩阵和反射矩阵,构造了双行monodromy矩阵、转移矩阵和系统的边界反射方程,从而详细证明了系统的精确可解性。

The existence of multiple periodic solutions of the equations is gotten by using convex Hamiltonian theory and Morse index theory.

讨论了一类扰动时滞微分方程的多重周期解的存在性问题,运用凸Hamilton系统理论和Morse指标理论得到了这类方程多重周期解的存在性。

In 1991 Faudree et al obtained the 2-connected graph of order n with NC≥n-δ,then it is Hamiltonian.

Faudree等在 1991年得到 N C≥ n -δ条件下熟知的哈密尔顿性结果,其后,一些论文研究 N C2 ≥ n -δ的哈密尔顿图性。

Let α to be independence number of graph G, in 1984 Fan showed: Let G be a 2-connected graph of order n, for every pair vertices x,y of d=2, if max{d,d}≥n/2, then G is Hamiltonian.

1984年,Fan给出了著名的Fan定理:若2连通n阶图G的距离是2的任意两点x、y均有max{d,d}≥n/2,则G是哈密尔顿图。

Matrices, Vector and Vector Calculus, Newtonian Mechanics-single Particle, Oscillations, Nonlinear Oscillations and Chaos, Gravitation, Some Methods in the Calculus of Variations, Hamilton's Principles Lagrangian and Hamiltonian Dynamics, Central-Force Motion, Dynamics of a System of Particles, Motion in a Noninertia Reference Frame, Dynamics of Rigid Body.

矩阵和向量的计算、单一质点的牛顿力学、线性与非线性的振动运动、重力、微积分上的变分法介绍、哈密顿原理、拉氏及哈氏力学、连心力下的运动、质点系的运动力学、在非惯性坐标中的运动、刚体的运动。

The Hamiltonian is separable in normal coordinates.

哈密顿在筒子坐标中是可分离的。

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