Statistical Properties of the nonlinear SU（1,1） Coherent States

Using non-Hermitian realizations of SU(1,1) Lie algebra in terms of an f-oscillator,we generalize the notion of nonlinear coherent states to the single-mode and two-mode nonlinear SU(1,1) coherent states.Taking the nonlinearity function f(k)=Lk^1(η^2)[(k 1)Lk^0(η^2)]^-1,their statistical properties are studied.     

度量射影的连续选择

本文讨论了集值映射的弱连续选择并应用于度量射影．设Y是Banach空间X的子空间且Y是可分的,在相差一个第一纲集的情况下,于弱拓扑下,支撑于Y上的度量射影是下半连续的并有连续选择．     

几种不同形状导体表面的电荷面密度

对无限大导体表面，楔形导体表面，半圆柱形凸起表面电荷面密度进行了具体的计算，结果表明在静电平衡的条件下导体表面虽曲率相同，但表面电荷面密度却可以不同．     

过氧化氢在液固相绿色氧化反应中的应用

介绍了由各种金属Ti, Mn, Cu, Al, Os, Ru, W, V, Fe, Mo, Re制备的固相催化剂体系,以过氧化氢为氧化剂,实现了温和条件下绿色氧化反应.     

纯正群的构造

In this paper, an orthogroup is constructed by a band and a Clifford semigroup.     

水泥分解炉工况下煤焦的燃尽动力学过程研究

针对水泥分解炉低温燃工况，提出裹灰缩核模型，采用失重实验和理论分析，进行了11种典型煤焦样的烯尽动力学参数研究和煤焦燃尽过程机理讨论。研究结果表明：焦在燃烧过程中，灰层内的扩散系数Dh及反应速度常数kc并不是一个绝对常数；在分解炉的工作温度下，其控制反应过程由受化学反应过程控制向灰层扩散控制过渡。     

碘分子吸收光谱研究

我们用HRD-1型双光栅单色仪记录了碘分子在可见光区域的吸收光谱。确定了大量的带头,由此得出了碘分子的离解限、离解能、力常数和振动基频。实验结果与理论结果很符合。     

曲线选配的模糊性

对样本进行回归分析时不可避免地遇到曲线类型选配的困难。本文指出，相关关系不确定因素中存在模糊性，即选配曲线是一个模糊问题。     

Generation of Two-Atom Cluster State via Cavity QED

We propose a physical scheme for generating a two-atom cluster state through the simultaneous interaction of two two-level atoms with a single-mode cavity field prepared initially in an odd-coherent state under a large-detuned limit. The influence of the dissipation constant, the intensity of the field and the imperfect manipulation on the preparation scheme are investigated. It is shown that when the intensity of the cavity is large enough, the influence of the cavity decay is ettlciently suppressed. The possible error in the implementation of the cluster state is negligible when the time difference between two atoms crossing the cavity axis is small. It is suggested that the scheme can be realized by current technologies.     

树的罗马控制数和控制数

A Roman dominating function on a graph G = (V, E) is a function f : V→{0, 1, 2} satisfying the condition that every vertex u for which f(u) = 0 is adjacent to at least one vertex v for which f(v) - 2. The weight of a Roman dominating function is the value (?). The minimum weight of a Roman dominating function on a graph G, denoted byγR(G), is called the Roman dominating number of G. In this paper, we will characterize a tree T withγR(T) =γ(T) 3.