磁控溅射气体团簇源中团簇形成的DSMC研究

利用直接模拟蒙特卡洛方法(DSMC) ,模拟了磁控溅射气体团簇源中Cu+ (Cu-)的含量比例不同的条件下,Cu团簇的尺寸分布。模拟结果表明：随着含量比例的增加,团簇的尺寸分布变窄了,不带电的团簇的比例增加,不带电的铜团簇分布的最大值减小,相应的带正电荷和带负电荷团簇的比例减小;相同的含量比例下,带正电的团簇的尺寸分布与带负电荷的团簇的尺寸分布基本相同;初始Cu- 比Cu+ 的含量比例大时,输出的主要是带负电荷的团簇,带正电荷和不带电的团簇占很小的比例;Cu-含量比例的增加,负Cu团簇的尺寸分布减小。     

磁控溅射气体团簇源中团簇形成的DSMC研究

利用直接模拟蒙特卡洛方法(DSMC) ,模拟了磁控溅射气体团簇源中Cu+ (Cu-)的含量比例不同的条件下,Cu团簇的尺寸分布。模拟结果表明：随着含量比例的增加,团簇的尺寸分布变窄了,不带电的团簇的比例增加,不带电的铜团簇分布的最大值减小,相应的带正电荷和带负电荷团簇的比例减小;相同的含量比例下,带正电的团簇的尺寸分布与带负电荷的团簇的尺寸分布基本相同;初始Cu- 比Cu+ 的含量比例大时,输出的主要是带负电荷的团簇,带正电荷和不带电的团簇占很小的比例;Cu-含量比例的增加,负Cu团簇的尺寸分布减小。     

惠斯通电桥实验的分析

惠斯通电桥的灵敏度是影响电阻测量精度的一个主要因素。本论文探究了惠斯通电桥的灵敏度与电源的电动势、桥臂的电阻、桥臂的比例之间的关系。理论分析显示了，电路的总电流保持恒定的情况下，桥臂的比例越大，惠斯通电桥的灵敏度越低，电阻测量的精度越低。另外，桥臂的比例保持不变且电路总电流不大的情况下，电路的总电流越大，惠斯通电桥的灵敏度越高，电阻测量的精度越高。实验测量得到的数据肯定了理论分析得到的结论。     

GW170817:爱因斯坦对了吗?

来自双中子星并合的引力波事件GW170817和伴随的电磁波段的观测,是天文学研究上的一个重要突破。它不仅带给人类史无前例的关于中子星、伽马暴、千新星的知识,也提供了一个检验强场引力的极端天体实验室。爱因斯坦的广义相对论在不同的方面得到了全新的检验,包括引力的速度、引力子的质量、时空的对称性、引力波的辐射和偏振等。这些检验在更高的精度与更广的视角上肯定了广义相对论的预言。     

带有任意自旋粒子衰变产物的角分布

本文研究了具有任意自旋的粒子衰变为一个自旋为零,另一个自旋为1/2的粒子的角分布。给出了球谐函数展开式系数的表式。发现偶次球谐函数项的系数是和引起衰变的相互作用哈密顿量具体形式无关的。但是在球谐函数展开式的奇次项的系数却和一个参变数α有关,而α的值却反映了宇称守恒的相互作用和宇称不守恒的相互作用之间干涉作用的大小。我们给出了这些系数的极大值,发现凡是偶次项系数的极大值是随着衰变粒子自旋的增加而增加的,而奇次项系数的极大值却随着衰变粒子自旋的增加而减小。本文还给出了衰变着的粒子的密度矩阵作为展开式的系数的函数的表式。当这些展开式系数已经知道以后,用这些函数就能决定衰变前的粒子的极化状态,决定宇称守恒相互作用和宇称不守恒相互作用之间的干涉的程度。     

世界范围发光研究的现状

当今的发光研究涉及到一些新奇的和有结构的材料,涉及到尖端的实验技术和高深的理论方法。材料在成分和结构上是多种多样的,并且包括:纯的半导体,例如杂质浓度低于10~9杂质/cm~3的锗;同位素掺杂的有机晶体,例如在质子化的蒽基质中的氘化的蒽;大原胞的化学配比材料,其激活剂是有序排列的,不象在通常的发光体中那样位于无规的格位上;结构性很强的材料,包括用分子束外延制备的异质结、在组分上有单调梯度变化的材料     

光量子信息传输技术

指出光量子信息传输与常规光通信不同的特点。量子信息的传输的载体选用单光子。单光子是由复振幅概率波迭加的波函数来表示的。其本征函数是一组完全正交的偏振态。量子编码即是由表征光子量子态的复数概率波振幅的变化来实现的，传输光纤的双折射和光子的偏振性质是要考虑的一个关键问题。指出用于量子信息编码的三组互为共轭的量子态之间的转化及相位调制对量子态演化的作用，由此比较了各种量子信息传输的方法。     

论散射过程相分析中的不定性问题

从散射过程的相分析中存在不同的相移的选取所必须满足的条件出发,在本工作中,讨论了任意自旋粒子的弹性散射过程的相分析中的不定性问题。给出了全部不同的相的集合之间的变换矩阵,其中所含的实参数由二阶代数方程组决定,因此相分析中的不定性问题化为解这些代数方程的实根的问题。指出此实根的组数之半即为相分析中不同选取的组数。这样,相分析中的运动学不定性问题已完全解决。当道自旋为1/2时,只存在两组不同的相移,当道自旋为1时,也只有两组不同的相移,因此证明了,已知的南氏不定性是这样的自旋值下的全部不定性。在道自旋为3/2时,给出了四给不同的相移。因此除已找出的相移间的变换外,还存在两种新的变换。物理上说,相分析中的不定性相应于自旋的某种运动,它保持自旋张量在动量方向的分量不变,且表征此种运动的参量取一定数值。从讨论中得出,道自旋为整数的情况和为半整数的情况,相移的变换矩阵中所含的实参数所满足的代数方程组具有十分不同的性质,因此实根的组数也不同。这表示,道自旋为整数和为半整数的情况的相移的不同选取的组数也完全不同。一般的推测是,道自旋为整数的情况时的相移不同选取要比为半整数时的少很多。 关键词：     

习题教学后的反思点剖析

习题教学的根本,在于知识点的应用和思维与能力点的突破．常规教学中重视习题的求解过程,即物理过程的展示、物理量之间的等量、常量及关系量的寻找．教学后的反思重在知识点的综合与衔接．其实习题教学的反思应该重在思维和能力的突破,形成解决物理的方法和能力．下面从例题的反思中展现思维与能力的反思点．     

费因曼对凝聚态物理的贡献

费因曼是一位著名的物理学家,他对理论物理的很多方面作出过重要贡献.费因曼的思想是十分机敏且具有独创性的.他喜欢用不同于其他人的角度去注视物理学中的每一个问题,不论是重要的或不重要的,他经常喜欢说的一句话是:“看看问题的其他方面.”正是这种独特的思维方式加上他的极端努力,使费因曼成为一个与众不同的人.任何一个从事创造性工作的人,为了摆脱常规的思想,去掉一些看来是可接受的但却是错误的方式,而需要找出解决问题的更好的途径时,总是以各种方式冲击着原有的传统.但费因曼的这种“看看问题其他方面”的做法,往往与别人不同.其结…     

A new approach for the justification of ensembles in quantum statistical mechanics — I

In this and the following paper, a new approach for the justification of ensembles in statistical mechanics is given. The essential physical idea is that a measurement is an average of values arising from disjoint regions in three-space. This idea is given a mathematical basis in terms of a class of operators called local operators, and the first paper is devoted primarily to the development of the properties of local operators. In particular, a complete characterization of the bounded local operators on ₂ spaces of finite measure is given. Two results of importance for statistical mechanics are also derived. First, it is shown that the observables of quantum mechanics are local operators. Second, it is shown that the expectation value of an observable for a pure state can be written formally as an ensemble average. In the following paper, these results are used to develop a new approach for the justification of statistical ensembles.This work was supported in part by research grants from the National Science Foundation and the U.S. Public Health Service. The material of this paper is contained in a doctoral dissertation submitted by the author to the University of Oregon (1969).     

Wigner Function:from Ensemble Average of Density Operator to Its One Matrix Element in Entangled Pure States

We show that the Wigner function W = Tr(△ρ) (an ensemble average of the density operator ρ, △ is theWigner operator) can be expressed as a matrix element of ρ in the entangled pure states. In doing so, converting fromquantum master equations to time-evolution equation of the Wigner functions seems direct and concise. The entangledstates are defined in the enlarged Fock space with a fictitious freedom.     

Microcanonical and Canonical Ensembles for fMRI Brain Networks in Alzheimer’s Disease

This paper seeks to advance the state-of-the-art in analysing fMRI data to detect onset of Alzheimer’s disease and identify stages in the disease progression. We employ methods of network neuroscience to represent correlation across fMRI data arrays, and introduce novel techniques for network construction and analysis. In network construction, we vary thresholds in establishing BOLD time series correlation between nodes, yielding variations in topological and other network characteristics. For network analysis, we employ methods developed for modelling statistical ensembles of virtual particles in thermal systems. The microcanonical ensemble and the canonical ensemble are analogous to two different fMRI network representations. In the former case, there is zero variance in the number of edges in each network, while in the latter case the set of networks have a variance in the number of edges. Ensemble methods describe the macroscopic properties of a network by considering the underlying microscopic characterisations which are in turn closely related to the degree configuration and network entropy. When applied to fMRI data in populations of Alzheimer’s patients and controls, our methods demonstrated levels of sensitivity adequate for clinical purposes in both identifying brain regions undergoing pathological changes and in revealing the dynamics of such changes.     

Extension of the GHJW theorem for operator ensembles

The Gisin-Hughston-Jozsa-Wootters theorem plays an important role in analyzing various theories about quantum information, quantum communication, and quantum cryptography. It means that any purifications on the extended system which yield indistinguishable state ensembles on their subsystem should have a specific local unitary relation. In this Letter, we show that the local relation is also established even when the indistinguishability of state ensembles is extended to that of operator ensembles.     

Derivation of Mayer Series from Canonical Ensemble

Mayer derived the Mayer series from both the canonical ensemble and the grand canonical ensemble by use of the cluster expansion method. In 2002, we conjectured a recursion formula of the canonical partition function of a fluid(X.Z. Wang, Phys. Rev. E66(2002) 056102). In this paper we give a proof for this formula by developing an appropriate expansion of the integrand of the canonical partition function. We further derive the Mayer series solely from the canonical ensemble by use of this recursion formula.     

Controlled Coherent Quantum Tunneling of Atomic Ensembles

We investigate the coherent tunneling phenomenon of the laser-driven atomic ensembles confined in a well-separated double-well potential. By generalizing the Frohlich canonical transformation to adiabatically eliminate the light field variable, a BCS-like effective Hamiltonian is obtained to depict the residual interaction between the two atomic ensembles. The number of the tunneling collective low excitations and its relationship to the ratios gr/gl and Nr/Nl are given.     

对递增量求平均值问题的讨论

介绍了求递增量平均值的几种方法，并对每种方法特征做了简单分析。