Collective mechanism for nuclear stopping and transverse flow in heavy-ion collisions

The role of filamentation instability of quark-gluon plasma, in explaining collective phenomena in relativistic heavy-ion collisions, has been analyzed. Using equations of SU(2) two fluid color hydrodynamics it is shown that this instability can significantly enhance nuclear stopping and might contribute to collective sideward flows.     

采用自举技术的不完全绝热电路

为了大规模集成电路的低能耗应用,提出了一种不完全绝热电路——自举能量回收逻辑电路(bootstrapenergyrecoverylogic,BERL)。该电路采用二相无交叠功率时钟。由于采用自举技术,使负载的冲放电过程不会产生非绝热损失,并且输出开关的导通电阻变小,使绝热损失降低。为了比较BERL电路与静态CMOS电路及PAL-2n绝热电路的能耗,设计了反相器链电路。Hspice软件仿真结果表明,BERL电路的工作频率可以超过400MHz。在10～100MHz下,BERL能耗只有静态CMOS电路的25%～33%。相对于PAL-2n电路,BERL也有较低的能耗。在200MHz下,BERL能耗只有PAL-2n的50%。负载越重,BERL电路的低能耗优势越明显。     

On the Spectral Radius of Trees with the Given Diameter d

Let T denote a tree with the diameter d(d≥2) and order n. Let P^*d,r,n-d-1denote the tree obtained by identifying the rth vertex of path Pd l and the center of starKl,K1,n-d-1, where r = r(d) is the integer part about d 2/2. Then p(T)≤ p(P^*d,r,n-d-1), andequality holds if and only if T≌P^*d,r,n-d-1     

介质光波导的数值计算及近似方法

综述介质光波导中模式分析方法的最新进展。着重分析严格的数值分析方法及近似方法最近的研究进展。依据方法的计算精确度、计算效率和计算复杂度等因素．对有限元法和有限差分法这两种数值分析方法以及有效指数法和频谱指数法等近似方法进行讨论。论述磁光波导的分析方法。     

二元政治权力结构的历史成因与运行基础分析

二元政治权力结构的形成与党在国家政权创建过程中的历史作用密切相关.党的历史使命首先是为了获得国家统一和民族解放,然后才能建立民主政体.这种历史条件决定了党在建国后国家权力体系中的核心领导地位,从而形成党的权力机构与国家权力机构并行运行的二元结构.而中国现代化转型的社会环境又给该权力结构的运行提供了社会基础.集中强大的国家权力是我国目前实现经济和社会转型的决定力量.     

X波段五腔渡越管振荡器的理论与实验研究

 提出了一种新结构的X波段五腔渡越管振荡器，进行了理论和实验研究。根据场分布进行了一维非线性分析，结果表明该结构可以产生高功率微波，并判断了工作模式，为TM₀₁模的3π/5模。采用粒子模拟验证了一维非线性分析的结论，并优化设计出五腔渡越管振荡器,优化结果为：输出功率约1 GW， 工作频率9.3 GHz，束波转换效率约22%。实验中，通过参数调节，得到频率约9.25 GHz，峰值功率约780 MW，脉宽（半高宽）21 ns的输出微波，束波转换效率约为16%。实验结果与模拟结果基本符合。     

9920直流比较仪电桥在计量回路电阻测试仪和直阻测试仪中的运用

介绍了直流大功率模拟电阻的原理,分析了直流大功率模拟电阻在计量中的运用,提出了使用9920匝比测量仪器时的接线方法。     

试析当前美国实力地位的变化

当前,美国深陷伊拉克战争泥潭,有人提出美实力地位正发生由盛转衰的变化.通过分析可知美国硬实力仍举世无双,软实力在世界各地仍具有重要影响,而美国创新机制和自我修复能力为美提供巨大的力量来源.在未来较长时间内美国仍将保持一超独霸地位.另一方面,世界各国对美国更加缺乏信任,伊拉克战争大大销蚀美实力等,都构成了美国实力的局限.鉴此,美国不得不加强国际合作,承担相应国际责任,外交政策最终向现实主义回归.     

Heat Kernel Asymptotics of Zaremba Boundary Value Problem

The Zaremba boundary-value problem is a boundary value problem for Laplace-type second-order partial differential operators acting on smooth sections of a vector bundle over a smooth compact Riemannian manifold with smooth boundary but with discontinuous boundary conditions, which include Dirichlet boundary conditions on one part of the boundary and Neumann boundary conditions on another part of the boundary. We study the heat kernel asymptotics of Zaremba boundary value problem. The construction of the asymptotic solution of the heat equation is described in detail and the heat kernel is computed explicitly in the leading approximation. Some of the first nontrivial coefficients of the heat kernel asymptotic expansion are computed explicitly. This revised version was published online in July 2006 with corrections to the Cover Date.     

Dispersion Characteristics of Waveguide Arrays in Optical Spectrum Analyzers

Formulas for calculating the spectral characteristics of waveguide arrays, which are incorporated into waveguide spectrum analyzers based on planar waveguides, channel waveguides, and fiber optical waveguides, are derived taking into account the contribution of both the waveguide dispersion and the material dispersion to the dispersion factor. These formulas are used to study the dependence of the dispersion factor on the waveguide-system parameters for specific models of waveguide arrays. It is shown that consideration of contributions of the waveguide dispersion and material dispersion can affect profoundly the spectral characteristics of waveguide arrays.