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- atomic quantum mechanics 原子的量子力学
- Quantum mechanics scored first in providing an explanation of atomic structure. 量子力学首先在提供对原子结构的说明中取得成功。
- Course 1 makes heavy use of quantum mechanics. 第一种课程大量应用量子力学。
- Application of quantum mechanics to atomic structure, molecular bonding, and spectroscopy gives us quantum chemistry. 将量子力学应用于原子结构，分子键及光谱学即形成量子化学。
- Quantum mechanics, which evolved in the early nineteen-twenties, had its initial thrust in the area of atomic physics. 本世纪20年代初期发展起来的量子力学，其最初取得的突破是在原子物理学的领域中。
- IS THERE ANY QUANTUM MECHANICS IN A FINITE SPACE? 有限空间里可不可以有量子力学?
- Quantum mechanics is Greek to me. 我对量子力学一窍不通
- Can Quantum Mechanics be considered complete? 量子力学是完备的吗?
- That the law: in quantum mechanics to describe the movement of atomic particles is impossible. 这一定律认为:在量子力学中,要描述原子粒子的运动是不可能的。
- R.Shankar, Principles of Quantum Mechanics. 高等量子力学，喀兴林著。
- The decoherence in quantum mechanics is studied. 介绍了量子力学的退相干理论.
- She is ignorant of quantum mechanics. 她对量子力学一窍不通。
- Quantum mechanics, which evolved in the early nineteen-twenties, had its initial thrust in the area of atomic physics . 研究组经过一年多的努力已经搭建其一个量子光学实验室和一个原子物理实验室。
- Quantum mechanics is a fundamental branch of theoretical physics that replaces Newtonian mechanics and classical electromagnetism at the atomic and subatomic levels. 量子力学是理论物理的一基本分支，理论物理在原子与亚原子水平上取代牛顿力学和经典电磁学。
- Now about 80 years old, quantum mechanics was first developed to describe the behavior of particles and forces in the atomic and subatomic realms. 量子力学大约出现于80年前，最初是发展来描述原子与次原子世界中各种粒子与力的行为。
- Quantum mechanics is basically statistical in nature. 量子力学本质上基本是统计性的。
- These results are derivable from the theory of quantum mechanics. 这些结果是根据量子力学理论推导出来的。
- We must now see how quantum mechanics accounts for these results. 现在我们就必须看一下量子力学是如何解释这些结果的。
- Quantum mechanics is an unambiguous and quantitative theory. 量子力学是一个明确的和定量的理论。
- In fact, quantum mechanics has represented in a numerically exact way the totality of experimental data on the structure of the Hydrogen atom. 事实上，基于实验数据总体的氢原子的结构，是量子力学数学上精确性的最好描述。
