降低工业锅炉初始排尘浓度的对策

通过工业锅炉试验，分析研究了锅炉燃烧方式、煤种、锅炉负荷、过剩空气系数及运行操作等几种对工业锅炉初始排尘浓度有重要影响的因素，并有针对性地提出了一些能有效降低工业锅炉初始排尘浓度的方法和措施。     

Stability of bars made of linear elastic materials with voids

Summary Dynamic stability of an elastic bar with voids is considered. Using the Lyapunov approach some new sufficient stability conditions are obtained and explicit expressions for the critical load are derived.     

反馈网络的反馈系数与负载效应的函数性

给出了四种负反馈电路反馈系数F的精确计算公式和近似计算公式。证明了电压负反馈电路的反馈系数和反馈网络的负载效应,都是负载RL的函数。     

岩基静荷试验方法及其适用条件分析

根据反力系统的不同 ,介绍了几种岩基载荷试验方法———堆载平台法、锚杆反力梁法、锚桩反力梁法、护壁反力法、斜壁支撑法等 ,并对其适用条件从经济、安全等方面进行了分析     

Identification of nonstationary axisymmetric load distributed along a cylindrical shell

The paper outlines a procedure to identify the space-and time-dependent external nonstationary load acting on a closed circular cylindrical shell of medium thickness. Time-dependent deflections at several points of the shell are used as input data to solve the inverse problem. Examples of numerical identification of various nonstationary loads, including moving ones are presented. The relationship between the external load and the stress-strain state of the shell is described by the Volterra equation of the first kind. The identification problem is solved using Tikhonov's regularization method and Apartsin's h-regularization method __________ Translated from Prikladnaya Mekhanika, Vol. 44, No. 7, pp. 91–100, July 2008.     

关于湿陷性黄土试验方法的初步探讨

文章介绍了黄土湿陷性试验的两种试验方法,对黄土湿陷机理作了简要分析,并对双线法的误差及其修正进行了讨论。     

连续刚构梁0号块受力分析

计算了连续刚构桥的0号块在复杂荷载下的受力模式,对结构进行了优化,并总结了其受力特征。     

广东实施峰谷电价及其效果探讨

研究了广东省的峰谷电价政策及其实施效果。通过对佛山市某些典型大工业用户依据电价政策变化而进行的负荷调整情况的分析表明峰谷电价新政策在一定程度上促使了企业进行生产的重新安排以减少电费开支，并在总体上促进了电力消费。     

横向爆炸载荷下开孔弹性板的应力集中

基于ANSYS 7.0/LS-DYNA程序,对3 m×3 m四边简支、厚度为0.025 m、中心开有0.3 m×0.3 m方孔的弹性板,在下三角爆炸载荷作用下的应力响应进行了分析;利用能量密度时间分布函数(TDFED)确定了动应力集中因子,重点讨论了时间步长和采样时间间隔对计算结果的影响。     

Relationships between characteristics in periodic Poisson queues

We study single server periodic queues in the day equilibrium conditions. The following characteristics of interest are considered at time of dayt: V^p(t)-the work load, L^p(t)-the number of customers and u^p(t)-the departure rate. We give relationships between E[V^p(t)], E[L^p(t)] and u^p(t). We also prove that E[V^p(t)] < and E[L^p(t)] < provided the second moment of the service time is finite.