"Explain quantum electrodynamics in two minutes, starting now." “用两分钟时间解释一下量子电动力学,现在开始。”
Richard Feynman's Nobel Prize winning idea on quantum electrodynamics was inspired by a wobbling plate in a cafeteria. J.K. Rowling's idea for Harry Potter came to her while she was waiting on a crowded train. 理查德·费曼获得诺贝尔奖的关于量子点动力学的概念来自于咖啡馆里摇摆盘。罗琳关于哈利波特的写作灵感是她在乘坐一辆很挤的车上产生的。
Quantum electrodynamics formulas are applied to calculate the spontaneous emission rate of an excited atom in the vicinity of a perfect reflecting mirror. 利用腔量子电动力学计算了原子在全反射镜面附近的自发辐射率。
The incredible success of quantum electrodynamics raises the question. What they can do: provide anti-aging protection by guarding against free radicals. 量子电动力学惊人的成功引起了这一问题。功效:通过阻止自由基活动起抗衰老的作用。
The first complete quantum field theory, quantum electrodynamics, provides a fully quantum description of the electromagnetic interaction. 首先完善的量子场理论,量子电力学提供了电磁相互作用充分的量子描述。
The formulas of the quantum electrodynamics are applied to calculate the spontaneous emission rate of high-excited atoms in a cavity sandwiched by two semi-infinite dielectric slabs. 研究了半无限大介质板夹层对空腔中激发态原子的自发辐射率的影响。
By the technology of cavity quantum electrodynamics, purifying the non-maximally entanglement state on cavity quantum electrodynamics is purified, the teleportation probability is realized. 用腔量子电动力学技术,对非最大纠缠态进行提纯,实现未知量子态的概率传送。
Quantum Information Processes Based on Cavity Quantum Electrodynamics 基于腔量子电动力学的量子信息过程
To treat the problem fully requires the use of quantum electrodynamics. 完整地讨论这个问题需要应用量子电动力学。
Schemes for Realizing Parametric Down-conversions in Cavity Quantum Electrodynamics 基于腔QED来实现参量下转换过程的方案
Based on the cavity quantum electrodynamics, a scheme to implement the transformations of quantum cloning is proposed. 基于腔量子电动力学,提出实现这类量子克隆幺正变换的实验方案。
Out of quantum electrodynamics come all known electrical mechanical, and chemical laws. 从量子电动力学可以得出所有已知的电学、力学和化学定律。
The excited process of laser-induced dissociation without thermal excited activation of diatomic molecules that only have one single bond is treated using the S-matrix method in quantum electrodynamics. 用量子电动力学中的S矩阵法处理了只有一个单键的双原子分子在激光引起的无热激活分解反应中的激发过程。
Based on cavity quantum electrodynamics and physics of quantum well, the spontaneous emission spectra in quantum well micro cavity lasers with DBRs have been calculated. 应用腔量子电动力学和量子阱物理,计算了量子阱DBR微腔激光器的自发发射谱。
The cavity quantum electrodynamics ( QED) method is adopted to discuss quantitatively the variation of spontaneous emission characteristic quantities versus the cavity structures in planar microcavity semiconductor lasers. 采用腔量子电动力学(QED)方法,定量讨论了平面结构微腔半导体激光器的自发发射特征物理量随腔结构的变化规律。
Our numerical results are in agreement with the Quantum Electrodynamics ( QED) prediction with in the error. 结果与量子电动力学(QED)的预言一致。
γ- matriees in quantum electrodynamics are derived from the metric equation. 在四元数空间中,从度规方程出发,也可导出量子电动力学中的γ矩阵;
People have put forward several generation schemes of two-particle or several-particle entanglement using quantum electrodynamics method in recent years. 近年来人们利用腔量子电动力学方法提出了多种两粒子和多粒子纠缠的制备方案。
We are primarily concerned in this paper with the problem of plasticity. The solution of the problem of stress-increment for plasticity can be put into extremely compact form by famous Dirac matrices and Pauli matrices of quantum electrodynamics. 本文在求解塑性力学问题中,采用了量子电动力学中著名的Dirac矩阵和Pauli矩阵,使求解塑性应力增量的问题变得十分简单。
These can be explained by the Quantum Electrodynamics. 这类影响能从量子电动力学得到说明。
Interaction of the cavity field with an atom is expound by the cavity quantum electrodynamics. 由此发展起来的腔量子电动力学能够阐述腔场与原子的相互作用。
Progress in the study on microcavities and cavity quantum electrodynamics 微腔与腔量子电动力学研究进展
Cavity quantum electrodynamics ( cavity QED) is one of physical system which can realize the quantum entanglement. 腔量子电动力学(腔QED)是一种可以实现量子纠缠的物理体系,它具有非常好的前景。
Thus, the results of cavity quantum electrodynamics can be reasonably utilized. 于是,腔量子电动力学的重要研究成果就可以被合理地利用起来。
A door is called the cavity quantum electrodynamics research subject gradually establish and develop. 一门被称为腔量子电动力学的的研究学科逐步建立并发展起来。
To get highly accurate results, the higher order relativistic and quantum electrodynamics ( QED) contributions to the energy and fine structure splitting are considered by introducing effective nucleus charges. 为了得到高精度的计算结果,通过引入有效核电荷的方法估算了高阶相对论和量子电动力学(QED)效应对能量和精细结构的贡献。
In this thesis, the present situation of cavity quantum electrodynamics in the field of quantum information has been analyzed, and the conclusions, in the theory and experiments on the preparing the quantum states by using the atoms interacting with cavity fields, is summarized. 本文分析了目前量子信息学领域中有关腔量子电动力学系统的研究现状,总结了利用原子-腔-场进行量子态的制备以及实现量子门操作的理论和实验研究成果。
Such kind of cavities not only constitute the quantum computation circuits with strong coupling but also provide a new way in the research of quantum electrodynamics ( QED). 它不仅能够与超导量子比特形成强耦合组成量子计算电路,也为量子电动力学的基础研究提供了新的方案。
Finally, the two-photon transition is studied using the research method of spontaneous emission in quantum electrodynamics. 最后用QED中研究光场辐射的方法研究此四能级系统的双光子跃迁。
Quantum electrodynamics ( QED) effect and the contribution of higher order relativistic effects are calculated by effective nuclear charge theory. 以有效核电荷方法计算量子电动力学(QED)效应和高阶相对论效应的贡献。