1) Fine struture Hamiltonian
精细结构哈密顿
2) Hamiltonian structure
哈密顿结构
1.
Finally,the Hamiltonian structure of the above system is given by the quadratic-form identity.
设计了一个2+1维的等谱问题,应用屠格式求出了著名的2+1维的TB族,然后将这个loop代数扩展,2+1维的TB族的可积耦合被获得,最后通过运用二次型得出了2+1维的TB族的可积耦合的哈密顿结构。
2.
By using the trace identity,their bi\|Hamiltonian structures are given,and it is shown that they are integrable in the Liouville s sense.
特别地 ,当位势函数s取不同的函数时 ,这个方程族约化为若干类型的方程组 ,进一步利用迹恒等式 ,给出了这些方程组的双 哈密顿结构 ,并且证明它们是Liouville可积的 。
3.
Its bi-Hamiltonian structures are constructed by using the trace identity.
通过利用迹恒等式建立了其双哈密顿结构。
3) bi-Hamiltonian structure
双哈密顿结构
4) Manhattan structure
曼哈顿结构
5) Non-Manhattan structure
非曼哈顿结构
6) exact two-component Hamiltonian
精确二分量哈密顿
1.
The low-lying electronic states of Yb and YbO are investigated by using time-dependent relativistic density functional theory,which is based on the newly developed exact two-component Hamiltonian resulting from symmetrized elimination of the small component.
本文用基于精确二分量哈密顿(exact two-component Hamiltonian)的相对论含时密度泛函理论(time-dependent relativistic density functional theory)计算了Yb和YbO的电子激发态,并利用对称性、自然原子轨道对激发态性质和归属进行了详细分析,所得结果支持实验对YbO基态与激发态的指认。
补充资料：哈密顿系统
| 哈密顿系统 Hamilton's system 又称典型系统、正则系统或哈密顿典型系统。其方程组为 
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
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