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691.
So Young Sohn 《海军后勤学研究》2000,47(6):500-510
A univariate meta analysis is often used to summarize various study results on the same research hypothesis concerning an effect of interest. When several marketing studies produce sets of more than one effect, multivariate meta analysis can be conducted. Problems one might have with such a multivariate meta analysis are: (1) Several effects estimated in one model could be correlated to each other but their correlation is seldom published and (2) an estimated effect in one model could be correlated to the corresponding effect in the other model due to similar model specification or the data set partly shared, but their correlation is not known. Situations like (2) happen often in military recruiting studies. We employ a Monte‐Carlo simulation to evaluate how neglecting such potential correlation affects the result of a multivariate meta analysis in terms of Type I, Type II errors, and MSE. Simulation results indicate that such effect is not significant. What matters is rather the size of the variance component due to random error in multivariate effects. © 2000 John Wiley & Sons, Inc. Naval Research Logistics 47: 500–510, 2000. 相似文献
692.
提高军校学员的综合素质,实施素质教育,其任务不仅是文化的传递和能力的培养,而要在传授知识、发展能力的基础上,着重培养学员的人文精神和科学素养.文章论述了图书馆在加强军校素质教育中的作用、功能以及具体措旌. 相似文献
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飞机武器系统作战效能分析研究的进展 总被引:16,自引:1,他引:15
阐述了飞机武器系统的组成、作战任务、作战效能分析等发展概况。在此基础上就飞机武器系统作战效能分析研究进行了综述 ,并指出了飞机武器系统作战效能分析的发展趋势 相似文献
695.
Typically weapon systems have an inherent systematic error and a random error for each round, centered around its mean point of impact. The systematic error is common to all aimings. Assume such a system for which there is a preassigned amount of ammunition of n rounds to engage a given target simultaneously, and which is capable of administering their fire with individual aiming points (allowing “offsets”). The objective is to determine the best aiming points for the system so as to maximize the probability of hitting the target by at least one of the n rounds. In this paper we focus on the special case where the target is linear (one‐dimensional) and there are no random errors. We prove that as long as the aiming error is symmetrically distributed and possesses one mode at zero, the optimal aiming is independent of the particular error distribution, and we specify the optimal aiming points. Possible extensions are further discussed, as well as civilian applications in manufacturing, radio‐electronics, and detection. © 1999 John Wiley & Sons, Inc. Naval Research Logistics 46: 323–333, 1999 相似文献
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