在那种情况下，不论你的量子化能级在哪。
对任何有量子化能级的系统，你最终总能达到，足够低的温度，达到第一个极限。
For any system where you have quantized level, you can always eventually get to a low enough temperature that you're in the first limit.
都是因为能级是分立的事实，量子化的能级，相互之间有间隔。
It's all because of the fact that the energy levels are discrete, quantized levels, with gaps in between them.
思想是你可以，用量子化的能级处理统计力学，就像我们刚才做的。
And the idea that, well, that you could then do the statistical mechanics with quantized levels, just the way we've done it.
讨论了在驻波腔场中两能级原子的量子化平移运动与原子内态布居间的相互影响。
In this paper, their interaction between the two-level atomic quantized translational motion and internal state population in a quantized standing-wave cavity are studied.
还不是完整的，只是这些能级，是量子化的概念，作用到原子有分立轨道的经典原子模型上，当他做了一些计算后，他得到有个半径，他算出来。
So, what he did was kind of impose a quantum mechanical model, not a full one, just the idea that those energy levels were quantized on to the classical picture of an atom that has a discreet orbit.
基于原子作双光子共振跃迁的原子场缀饰态 ，讨论了驻波腔场中两能级原子的量子化平移运动与原子内态布居间的相互影响。
The influence of atomic internal state population on its translational motion in a quantized standing wave cavity field with spatial periodic structure is investigated.
基于原子作双光子共振跃迁的原子场缀饰态 ，讨论了驻波腔场中两能级原子的量子化平移运动与原子内态布居间的相互影响。
The influence of atomic internal state population on its translational motion in a quantized standing wave cavity field with spatial periodic structure is investigated.
应用推荐