degenerate state meaning in English
简并态
退化态
退化状态
Examples
- In this paper , we mainly apply the theory of yangian to quantum mechanics , studying the quantum transition of a quantum system with quantum degenerate states by means of yangian algebra
本论文主要是将yangian理论应用量子力学之中去，利用yangian代数的方法来研究一种量子简并态体系的量子跃迁。 - Below 280k the degenerated states were relieved and the electrons turned to the ordered states from the disordered , leading to the resistance increase suddenly and the transition from the cubic to the tetragonal structure
280k以后， mn原子轨道电子态的简并被解除，电子由无序向有序状态转变，电阻随温度的降低，急剧增加，材料结构由立方相向四方相转变。 - We try to find a realization { i , j } of yangian of this system by using the yangian symmetry we have found before , and try to construct the shift operators based on { i , j } for degenerate states , as a result , we able to shift one degenerate state to another
利用已有的yangian对称性，寻求其可行的yangian实现，进一步寻找由组成的不同量子简并态之间的跃迁算符，实现了其不同量子简并态之间的跃迁，得到了很好的结果。 - Second , we try to find another kind of realization of yangian so that we can study the symmetry of this system based on a different point of view . we find that there is yangian symmetry in dirac oscillator , as a result , we are able to shift one degenerate state to anther in the same energy level . then we construct the corresponding transfer matrix to determine the rtt integrability of dirac oscillator
然后，本文寻找dirac谐振子的另外一种yangian实现形式，从另一个角度研究该体系的对称性，从而表明dirac谐振子这里这种实现下具有yangian对称性，这样，我们可以实现在同一个能级的不同简并态之间的跃迁，再构造出相应的整体转移矩阵，确定dirac谐振子在rtt意义下的量子可积性的问题。 - First , using a kind of realization of yangian of a two angular momentum coupling system , we can work out the quantum states of the h = - s model , a two - lattice physics system whose orbital angular momentum and spin coupled in a special way . then , we select that situation that a orbital angular momentum of any value coupled with another of the value of 1 / 2 as an example , discuss the degenerate states of the model
首先，通过二角动量耦合状况下的yangian实现来确定模型(一个轨道角动量和自旋角动量以一种特定方式耦合的两格点物理体系)的量子态，以任意的轨道角动量与1 2的角动量耦合为例，来讨论具体到某一量子态下该体系的简并问题。