A progressive approach to predict shot peening process parameters for forming integral panel of Al7050-T7451

In this paper, a progressive approach to predict the multiple shot peening process parameters for complex integral panel is proposed. Firstly, the invariable parameters in the forming process including shot size, mass flow, peening distance and peening angle are determined according to the empirical and machine type. Then, the optimal value of air pressure for the whole shot peening is selected by the experimental data. Finally, the feeding speed for every shot peening path is predicted by regression equation. The integral panel part with thickness from 2 mm to 5 mm and curvature radius from 3200 mm to 16000 mm is taken as a research object, and four experiments are conducted. In order to design specimens for acquiring the forming data, one experiment is conducted to compare the curvature radius of the plate and stringer-structural specimens, which were peened along the middle of the two stringers. The most striking finding of this experiment is that the outer shape error range is below 3.9%, so the plate specimens can be used in predicting feeding speed of the integral panel. The second experiment is performed and results show that when the coverage reaches the limit of 80%, the minimum feeding speed is 50 mm/s. By this feeding speed, the forming curvature radius of the specimens with different thickness from the third experiment is measured and compared with the research object, and the optimal air pressure is 0.15 MPa. Then, the plate specimens with thickness from 2 mm to 5 mm are peened in the fourth experiment, and the measured curvature radius data are used to calculate the feeding speed of different shot peening path by regressive analysis method. The algorithm is validated by forming a test part and the average deviation is 0.496 mm. It is shown that the approach can realize the forming of the integral panel precisely.     

Measuring the matter distribution within z = 0.2 cluster lenses with XMM-Newton

We present an analysis of seven clusters observed by XMM-Newton as part of our survey of 17 most X-ray luminous clusters of galaxies at z  0.2 selected for a comprehensive and unbiased study of the mass distribution in massive clusters. Using the public software FTOOLS and XMMSAS we have set up an automated pipeline to reduce the EPIC MOS and pn spectro-imaging data, optimized for extended sources analysis. We also developped a code to perform intensive spectral and imaging analysis particularly focussing on proper background estimate and removal. XMM-Newton deep spectro-imaging of these clusters allowed us to fit a standard β-model to their gas emission profiles as well as a standard MEKAL emission model to their extracted spectra, and test their inferred characteristics against already calibrated relations.     

基于高频导纳原理的液位传感器

介绍一种新型液位传感器。分析传统电容液位传感器在实用中的局限性,提出一种防挂料原理,变传统的单纯测量探头电容变化为测量在液位变化下探头的复阻抗的变化,并利用同步整流技术,抵消导电介质挂料造成的虚假信号。设计上,通过合理选取有关参数,避免了信号变换器和探头分置时分布电容的影响,使传感器可以用在高温介质测量场合。     

低轨道带可变翼的平板型极高真空分子屏

本文计算了在低轨道自由飞行的平板型分子屏（ＷａｋｅＳｈｉｅｌｄＦａｃｉｌｉｔｙ）加了可变翼后，分子屏后实验区的压力分布。计算中考虑了分子屏和翼材料出气对实验区压力的影响。本文并对加可变翼和不加可变翼、考虑出气和不考虑出气几种情形进行了计算和比较。我们的结果表明：给轨道分子屏加上可变翼后，其实验区的压力可比不加可变翼降低一个数量级以上，压力达１０－１３Ｐａ。本文的研究表明，这种给轨道分子屏加可变翼的模型对更好的利用分子屏环境是非常有利的。     

费率受制于位相半马氏过程的风险模型

对带马氏链的线性和非线性系统，经过众多学者近20多年的努力，已取得一系列重要成果。然而，由于马氏链状态逗留时间服从负指数分布，使得这些成果在应用中有很大的局限性。本文首先探讨了位相半马氏过程的性质，然后以位相半马氏过程代替马氏过程，研究风险模型的相关问题，取得了与马氏链相同的研究成果，从而说明了位相半马氏过程在克服由马氏过程带来的局限性中的作用。     

螺旋桨滑流对飞机绕流影响的试验研究

在国产双涡桨支线飞机发展过程中，曾专门研究过螺旋桨滑流对飞机表面压力分布的影响。本文以此为基础，从滑流对飞机绕流影响出发，研究了螺旋桨滑流引起飞机气动特性的变化，重点讨论了气动特性变化的机理。     

正态分布可靠寿命经典近似限的改进

本文给出了正态分布可靠寿命的又一个经典近似下限，经验证，本文所给出的结果的精度比已有的结果精度要高，可提供给可靠性工程人员使用。     

基于信息流电路可测试性的度量

准确地度量电路的可测试性是数字系统测试的重要问题之一。本文提出了一种基于信息流度量电路可测试性的方法,它表明可以将一个数字电路看成是一个信息处理系统。因此,电路的可测试性的度量值定义为电路输出的平均信息量与输入的平均信息量的最大值之比。文中给出了如何应用逻辑模拟软件来计算电路可测试性的度量值。对于由模块组成的电路,可以通过模块之间的一些特殊操作求得整个电路可测试性的度量值,本文也给出了方法及实例。文中还给出了应用本文提出的方法进行电路可测试性度量的实例,并与文[1,5]的方法得到的结果进行了比较,从而说明了本文方法的特点。     

一种改进的翼型设计方法

本文将翼型的设计问题转化成多元函数求极值问题来求解,提出了一种改进的翼型设计方法,可用于考虑粘性影响时的亚临界翼型设计。     

应力极值分布、强度威布尔分布的可靠性

本文运用应力—强度干涉理论,推导了应力为Ⅰ型极小值分布,强度为威布尔分布的可靠度计算公式,并对冗长的计算公式进行简化,在简化公式的基础上,运用一定的数学技巧,改变积分公式中的积分变量和上下限。将被积函数化成在某一区域内的可积函数。采用de Boor编制的一种严谨的自适应Romberg外推格式的FORTRAN程序进行数值积分。对应予不同的组合参数,给出应力服从Ⅰ型极小值分布,强度服从威布尔分布的可靠度数值。本文最后讨论了服从这两种分布的组合参数的变化对可算度数值变化的影响。