充分统计量在数字信号处理中的应用研究

分析了充分统计量在数字信号处理中的应用,简述了充分统计量的理论模型,重点研究了充分统计量在高斯信道中的应用,结合具体的实例对传统意义下的基于贝叶斯准则的估计和基于充分统计量的估计的性能进行了比较分析;分析比较了基于充分统计量的估计与传统的基于线性模型估计的一致性,全文以具体简洁的实例,针对充分统计量理论用于信号数字参数的估计问题提供了参考。     

IMPROVEMENT OF PHASE GRADIENT AUTOFOCUS ALGORITHM

ＩＭＰＲＯＶＥＭＥＮＴＯＦＰＨＡＳＥＧＲＡＤＩＥＮＴＡＵＴＯＦＯＣＵＳＡＬＧＯＲＩＴＨＭＬｉＬｉｗｅｉ（李立伟），ＭａｏＳｈｉｙｉ（毛士艺），ＡｓｉｆＲａｚａ，ＬｉｕＹｉｎｇ（刘莹）（ＤｅｐａｒｔｍｅｎｔｏｆＥｌｅｃｔｒｏｎｉｃＥｎｇｉｎｅｅｒｉｎｇ...     

宾馆火灾风险评估初探

在分析宾馆火灾发生原因的基础上,建立了宾馆火灾危险性、火灾损失评估因素集,并运用模糊评价法对宾馆的火灾安全进行风险性和损失评价,通过评价得出建筑物所属的安全等级,从而为宾馆实施安全管理提供方向和依据。该方法的建立可用于保险公司对投保建筑的鉴别与筛选,同时也可使管理者根据该评估方法及时采取防火安全措施,以降低火灾危险性,减少火灾损失。     

空时自适应处理张量波束成形器的外积合成法

为了解决空时自适应处理（Space-Time Adaptive Processing，STAP）对足量平稳训练快拍的要求，给出了一种设计STAP张量波束成形器的新算法——空时自适应处理张量子波束合成（TSS-STAP）法。分析表明：STAP中所需要的张量波束成形器，可首先在张量的各个子维度上分别进行子波束成形器的设计，然后再由张量的外积运算合成各子波束成形器而得到。进一步分析表明：由于本文算法可在较低自由度（DoF）的子维度上对张量波束成形器进行设计，因此降低了设计所需要的训练快拍数和计算复杂度，同时也实现了有效的去相关处理，使得其在非均匀杂波环境下有更好的目标检测性能。在仿真实验中，所提算法有效提升了目标检测结果，同时降低了目标检测所消耗的时间。     

不完全疲劳寿命置信度分析方法

采用秩统计法,利用不完全疲劳寿命数据平均秩,导出不完全疲劳寿命对数正态分布参数估计公式.通过推断母体分布均值和标准差,并根据分布理论,导出了不完全疲劳寿命的置信限.给出了上述方法分别在复合材料旋翼和发动机动部件疲劳定寿中应用的两个实例,对比分析了本文方法与假定完全寿命方法的处理结果,并发现本文方法充分利用了数据信息,能给出较长的安全寿命.     

某发动机涡轮叶片使用寿命可靠性分析

发动机的载荷谱是发动机结构寿命研究的依据.利用某短寿命发动机的开车数据,对其高压涡轮叶片使用寿命进行了预测.建立了发动机等效寿命消耗计算模型,采用数据压缩处理技术,有效地提取了发动机的工作载荷.根据发动机短使用寿命这一特点,用威布尔分布模型描述此发动机涡轮叶片寿命分布,建立了发动机寿命可靠性模型,采用不完全寿命数据的中位秩法对发动机叶片寿命进行可靠性计算.随着可靠性增长,发动机寿命不断提高,考虑样本的时效性,用动态的威布尔分布模型来描述此发动机可靠性的增长,以便发动机在研制过程中的可靠性评估.      

归因于空间环境的航天器故障与异常

天然空间环境对航天器设计、研制和运行的影响是NASA马歇尔空间飞行中心系统分析和集成实验室电磁与航空宇宙环境部组织编写的一系列NASA RP报告的主题。其中,NASA RP-1390详细概述了天然空间环境7个主要环境因素,包括它们的简单定义、相关的型号计划事项以及对各种航天器分系统的影响。该报告提供100多个从1974～1994年间发生的归因于天然空间环境的航天器故障和异常的案例,统计分析天然空间环境及其对航天器的影响。文章是对这篇报告的介绍与点评。     

Optimal assimilation for ionospheric weather – Theoretical aspect

Observation, specification and prediction of ionospheric weather are the key scientific pursuits of space physicists, which largely based on an optimal assimilation system. The optimal assimilation system, or commonly called data assimilation system, consists of dynamic process, observation system and optimal estimation procedure. We attempt to give a complete framework in this paper under which the data assimilation procedure carries through. We discuss some crucial issues of data assimilation as follows: modeling a dynamic system for ionospheric weather; state estimation for static or steady system in sense of optimization and likelihood; state and its uncertainty estimation for dynamic process. Meanwhile we also discuss briefly the observability of an observation system; system parameter identification. Some data assimilation procedures existed at present are reviewed in the framework of this paper. As an example, a second order dynamic system is discussed in more detail to illustrate the specific optimal assimilation procedure, ranging from modeling the system, state and its uncertainty calculation, to the quantitatively integration of dynamic law, measurement to significantly reduce the estimation error. The analysis shows that the optimal assimilation model, with mathematical core of optimal estimation, differs from the theoretical, empirical and semi-empirical models in assimilating measured data, being constrained by physical law and being optimized respectively. The data assimilation technique, due to its optimization and integration feature, could obtain better accurate results than those obtained by dynamic process, measurement or their statistical analysis alone. The model based on optimal assimilation meets well with the criterion of the model or algorithm assessment by ‘space weather metrics’. More attention for optimal assimilation procedure creation should be paid to transition matrix finding, which is usually not easy for practical space weather system. High performance computing hardware and software studies should be promoted further so as to meet the requirement of large storage and extensive computation in the optimal estimation. The discussion in this paper is appropriate for the static or steady state or transition process of dynamic system. Many phenomena in space environment are unstable and chaos. So space environment study should include and integrate these two branches of learning. This revised version was published online in August 2006 with corrections to the Cover Date.