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.     

一种小样本和小失效数系统可靠性分析方法

根据小样本和小失效数系统的特点，以及可靠性分布函数和参数估计的不确定性和模糊性，提出了一种可靠性分析方法。采用指数分布族，通过分析最少和最大失效数两种最极端状态，确定中间状态的备选点，运用最小平方差原理进行逐个筛选，并给出了算法流程。分析结果表明，计算值与实际观测值较为吻合。该方法可使系统可靠性的估计精度有较大提高。     

Principal components in the PG-X-ray QSO sample

We have performed a spectral principal component analysis for a complete sample of 22 low redshift QSOs with spectra from Ly to H, and found three significant principal components, which account for 78% of the spectrum-to-spectrum variance. We present strong arguments that the first principal component represents the Baldwin effect, relating equivalent widths to the luminosity (i.e. accretion rate). The second component represents continuum variations, probably dominated by intrinsic reddening. The third principal component is directly related to broad emission-line width and X-ray spectral index, and therefore probably driven by Eddington accretion ratio, L/L_Edd. The third set of relationships tie directly to the optical Principal Component 1 found by Boroson and Green [Boroson, T., Green, R.F., Astrophys. J. Suppl. 80, 109, 1992 (BG92)], and are the primary cause of scatter in the Baldwin relationships.     

可控曲率半径的圆柱形叶片逐点绘型方法

针对中低比转速离心泵,根据叶片进出口边界条件,以逐点绘型方法为基础,提出了一种新的曲率半径可控的叶片绘型方法。该方法的主要特点是曲率半径比值可作为设计常量由设计人员根据需要事先给定,随后分析了曲率半径及比例因子对叶片安放角、叶片包角、相对速度及速度矩等的影响。结果表明,不同曲率半径比值下的叶型参数及流动参数变化范围很大,曲率半径比值较大时,节流损失较大,泵扬程较低,曲率半径比值较小时,脱流损失较大,泵效率较低,存在较优的曲率半径比值区间[1.4,2.4],使叶片安放角平滑变化,泵的综合性能较优,在该优化区间内,取较大的曲率半径比值有利于获得较优的汽蚀性能,比例因子为0时叶片安放角的变化较为平稳,可用于开展离心泵的初步设计。     

非正交弧线齿面齿轮齿面设计及根切研究

非正交弧线齿面齿轮是以端面渐开线弧线齿圆柱齿轮为假想刀具包络展成的面齿轮。根据面齿轮啮合原理推导了非正交弧线齿面齿轮齿面方程,结合Matlab数学模型和根切理论研究了该种面齿轮的根切现象,计算出面齿轮不产生根切的最大内径,并通过Catia仿真滚齿来验证计算的准确性。该研究旨在提出一种新型非正交面齿轮,通过理论推导及仿真模拟来研究该种面齿轮的根切现象,在此基础上探究非正交弧线齿面齿轮的内径影响因素。研究结果表明:在同等参数下,当位置参数增大时,刀具渐开线截面高度和内径逐渐减小,当刀具圆弧半径增大时,内径逐渐减小,刀具渐开线截面高度逐渐增大。     

小样本条件下多应力加速寿命试验预测方法

鉴于导弹中的电子设备价格昂贵、可用于试验的样本量少,在开展加速试验以及寿命预测的实际工作中通常为小样本的背景。文章研究探索小样本条件下多应力加速试验寿命预测方法,分别建立通用对数线性模型、 BAS-BP神经网络模型、灰色–支持向量回归模型,结合多应力加速试验数据在各应力条件下的样本容量分别为 56组、20组、10组、5组的情况下,比较 3种模型的预测效果,分析各模型的适用场合和时机,探索小样本条件下模型的选优问题,为小样本条件下多应力加速试验寿命预测提供有益的借鉴。     

高温合金松弛过程回归分析方法

基于线性过程回归分析理论,建立了高温合金应力松弛过程回归分析方法,给出了松弛过程的回归方程和高置信水平、高可靠度的单侧置信下限曲线.高温合金松弛过程回归分析方法可以将应力松弛过程作为一个整体进行回归分析,充分利用了不同时刻剩余应力试验数据间的纵向信息,具有信息量大、精度高的特点.而且当试样数量较少时,传统方法得到的剩余应力置信下限曲线可能会发生畸变,而该方法则可以避免这一现象的发生.工程应用表明,在试样数相同的情况下,该方法比传统方法具有更高的精度,而在精度相同的情况下,则可减少大量试样.      

Progressive prediction method for failure data with small sample size

The small sample prediction problem which commonly exists in reliability analysis was discussed with the progressive prediction method in this paper.The modeling and estimation procedure,as well as the...     

冷挤压孔板残余应力场分析

 <正> 1.冷挤压孔板残余应力场 如图1所示,设理想弹塑性材料厚壁圆筒内半径为R_1,外半径为R_2,受内压P作用,卸载后,形成塑性半径ρ,此时,圆筒残余应力场为     

同应力多危险部位轮盘寿命可靠性试验评估方法

讨论了轮盘寿命试验评估中基于威布尔分布和对数正态分布的寿命分散系数法。提出两种多危险部位轮盘寿命试验评估的改进分散系数估计法,并以某轮盘概率寿命评估为例说明了改进方法的应用。