1) mean field Hamiltonian matrix
平均场哈密顿矩阵
2) Hamiltonian matrix
哈密顿矩阵
1.
In this paper,by using crystal-field theory and analyzing the formular of Hamiltonian matrix element,the characteristics of the element-to-be-zero of static matrix,crystal field matrix,spin-orbit coupling matrix,Trees correction matrix and spin-spin matrix are obtained respectively.
分析了用晶体场理论计算晶体能级时所得到的能量哈密顿矩阵,总结了静电矩阵元、晶场矩阵元、自旋-轨道耦合矩阵元、Trees修正矩阵元和自旋-自旋耦合矩阵元中为零矩阵元的判别方法。
2.
The finite element analysis of rotor dynamics can be induced to an eigenvalue problem of a large Hamiltonian matrix which can be solved in Hamiltonian system.
首先引入对偶变量,将陀螺动力系统导入哈密顿体系,将问题化为了哈密顿矩阵的本征值问题,由于稳定的陀螺系统其本征值必为纯虚数,利用这个特点,提出了对应陀螺系统的辛子空间迭代法,从而可以求出系统任意阶的本征值及其振型。
3.
, the relative Hamiltonian matrix M has purely imaginary eigenvalues.
本文主要介绍当H(s)+H~T(—s)含有纯虚零根,即与它相应的哈密顿矩阵M含有纯虚特征值时,判断实系统H(s)正实性的两种保结构算法。
3) Hamiltonian matrix
哈密尔顿矩阵
1.
The symplectic algorithm method for Hamiltonian matrix eigen problem;
哈密尔顿矩阵特征谱问题的辛算法
5) Hamiltonian matrix element
哈密顿矩阵元
6) Hamiltanian matrix
哈密顿阵
