多波长主动式相干合成中光程差对合成效果的影响

为了对多波长激光主动式相干合成做出初步的理论描述,揭示影响合成效果的关键因素,根据相干合成的基本原理,建立了计算模型.并以9波长7路相干合成系统为实例,仿真计算了光程差取不同值的情况下,各频率成分的合成效果和总体合成效果.当各路间存在较大的光程差时,只有中心频率成分实现了相干相长,其他频率成分处于"混乱"状态,总体合成...     

弯矩作用下热塑性复合材料悬臂梁弹塑性分析

基于Timoshenko梁理论和Tsai-Hill屈服准则,建立了自由端弯曲载荷作用下悬臂梁弹塑性问题分析的数学模型,并得到了梁应力和位移的精确解.通过与相关文献和有限元计算结果进行对比,验证了该方法的正确性,并在此基础上,进一步分析了纤维方向角、弯矩、跨高比以及纤维体积分数对梁弹塑性应力和位移的影响规律.相关成果可为...     

基于移频卷积的合成孔径雷达干扰技术研究

针对合成孔径雷达(SAR)信号存在着距离和多普勒频率之间耦合的特点,提出了一种利用DRFM进行SAR雷达信号的存储,并加入多普勒频移进行脉冲叠加噪声卷积的SAR干扰新方法.通过真目标回波与滞后方向的假目标回波交叠,形成了类似于噪声的距离维压制干扰;在复制的干扰脉冲上叠加一个窄带的噪声信号,造成方位维的模糊来进行方位维干扰,达到对SAR的二维相参压制干扰效果.     

二维垂向梯度非均匀介质中弹性波传播特性

研究了二维弹性波在宏观非均匀介质中传播的问题。由于介质物理性质的非均匀性,弹性波在该介质中的传播需用包含介质物理性质的空间导数的非均匀介质波动方程来描述。采用有限元法求解波动方程,重点研究和讨论了物理性质垂向梯度渐变的非均匀介质中弹性波的传播特点。结果显示:波速在垂向上的对称的递增或递减引起平面弹性波的会聚或发散;若波速在垂向上满足双曲余割分布,则弹性波可以在对称轴上周期性聚焦。     

Progressive Type‐II censoring and coherent systems

A new connection between the distribution of component failure times of a coherent system and (adaptive) progressively Type‐II censored order statistics is established. Utilizing this property, we develop inferential procedures when the data is given by all component failures until system failure in two scenarios: In the case of complete information, we assume that the failed component is also observed whereas in the case of incomplete information, we have only information about the failure times but not about the components which have failed. In the first setting, we show that inferential methods for adaptive progressively Type‐II censored data can directly be applied to the problem. For incomplete information, we face the problem that the corresponding censoring plan is not observed and that the available inferential procedures depend on the knowledge of the used censoring plan. To get estimates for distributional parameters, we propose maximum likelihood estimators which can be obtained by solving the likelihood equations directly or via an Expectation‐Maximization‐algorithm type procedure. For an exponential distribution, we discuss also a linear estimator to estimate the mean. Moreover, we establish exact distributions for some estimators in the exponential case which can be used, for example, to construct exact confidence intervals. The results are illustrated by a five component bridge system. © 2015 Wiley Periodicals, Inc. Naval Research Logistics 62: 512–530, 2015     

合成双射流冲击平板流场结构与模态分解分析

为揭示合成双射流冲击平板流场结构特征,通过大涡模拟方法对合成双射流冲击平板流动进行了仿真,采用有限时间Lyapunov指数方法对流场的拉格朗日涡结构进行了识别,并与欧拉框架下的速度矢量和涡量结果进行了对比分析。结果表明,在合成双射流两股射流交替作用下,射流核心区涡系结构较为复杂且涡量丰富,远离核心区存在一对稳定的涡结构,且拉格朗日涡结构与涡量对应较好,为合成双射流冲击冷却的布局设计提供了指导。另外,流场本征正交分解表明,第一阶模态关于激励器出口中心轴线大致对称,其能量占总体能量的35%,前6阶模态的能量占80%;根据前6阶模态所反映的流场特性,合成双射流冲击平板流场具有高度的对称性。     

粒子束空间传输影响因素及应对方法

全面分析了初始束流分布、发散度、能散度以及地磁场对粒子束空间传输的影响情况,并针对束流长距离传输的静电扩散和地磁偏转效应进行了数值建模及定量的数值仿真研究。结果表明,对于固定束流能量、流强粒子束,可通过增大初始半径削弱粒子束静电扩散效应达到设计要求;通过背景磁场精确预测,可准确控制束流方向精度。可以看出,研究带电粒子束本身的自洽行为以及与外场的作用,对带电粒子束流的产生、传输特性研究及工程化应用都有重要意义。     

超高精度离子束抛光工具设计与性能分析

为了解决高精度光学修形问题,进行离子束抛光工具的设计与性能分析研究。通过开展离子束抛光工具设计方法的研究、聚焦离子光学系统结构设计和离子束流特性的分析,进行计算机仿真研究和中和器一体化设计;研制聚焦离子光学系统和中和器,并采用15mm和10mm的聚焦离子光学系统进行修形加工实验,将口径150mm的熔石英平面镜从初始面形误差RMS15.58nm修正到RMS0.79nm。结果证明了聚焦离子光学系统设计的有效性,一体化离子束抛光工具具有亚纳米精度的修形能力。     

一种低信噪比下的伪码快速捕获算法

传统的伪码捕获算法消耗时间长且在低信噪比条件下伪码捕获虚警率高,针对该问题,提出了一种低信噪比条件下的伪码快速捕获算法。该算法首先利用快速傅里叶变换完成信号相干积累,然后根据频率进行门限判决,从而捕获相应的时域伪码。仿真实验结果表明：该算法可减少伪码捕获时间,降低伪码捕获的虚警概率。     

Parametric inference for component distributions from lifetimes of systems with dependent components

In system reliability analysis, for an n ‐component system, the estimation of the performance of the components in the system is not straightforward in practice, especially when the components are dependent. Here, by assuming the n components in the system to be identically distributed with a common distribution belonging to a scale‐family and the dependence structure between the components being known, we discuss the estimation of the lifetime distributions of the components in the system based on the lifetimes of systems with the same structure. We develop a general framework for inference on the scale parameter of the component lifetime distribution. Specifically, the method of moments estimator (MME) and the maximum likelihood estimator (MLE) are derived for the scale parameter, and the conditions for the existence of the MLE are also discussed. The asymptotic confidence intervals for the scale parameter are also developed based on the MME and the MLE. General simulation procedures for the system lifetime under this model are described. Finally, some examples of two‐ and three‐component systems are presented to illustrate all the inferential procedures developed here. © 2012 Wiley Periodicals, Inc. Naval Research Logistics, 2012