基于信号仿真支撑的角度欺骗功能仿真方法

根据雷达信号仿真和功能仿真各自的优缺点,提出了一种基于信号仿真支撑的雷达角度欺骗干扰功能仿真方法。在介绍了雷达系统仿真的两种基本形式后,提出了雷达欺骗干扰功能仿真的基本思想。以交叉极化角度欺骗干扰为例,提出了雷达欺骗干扰功能仿真关键模型的建立方法,并详细说明了其实现步骤。最后进行了仿真验证,分析了功能仿真和信号仿真精度和仿真用时的差别,结果表明了所提方法的可行性和有效性。     

基于速度矢量的双基地雷达模糊函数分析

通过研究双基地雷达系统模糊函数数学模型和当发射信号为高斯单脉冲且目标相对接收机的距离和速度变化时双基地雷达系统模糊函数的特性,分析了目标的速度大小与方向对模糊函数的影响。该模型可有效考核任意发射脉冲信号的双基地雷达系统的分辨力及距离和速度模糊等问题,对研究双基地雷达系统性能有着重要的理论参考价值。     

舰船水下静态电场深度换算的格林函数法

为从有限深度、有限范围内的舰船水下静态电场数据获知实际舰船更大深度上的场分布特征,在对深海环境中舰船静态电场满足的拉普拉斯方程进行求解的基础上,提出静态电场深度换算的格林函数法,推导出了换算公式的边界积分表达式,给出了实际应用中换算公式的近似计算方法。以舰船静态电场的基本模拟体——单个水平电偶极子的场为例,采用数值仿真的方法对换算公式进行了验证,并对近似计算方法进行了讨论。研究结果表明:该方法可直接通过对测量平面上离散场量进行二重求和来实现静态电场的各类深度换算;与文献中已有的换算方法相比,其换算过程更为快捷。     

激光成像自动对焦系统的散斑噪声滤波算法

针对激光主动探测成像的散斑（Speckle）噪声影响自动对焦系统的清晰度评价函数曲线,从而影响对焦性能的问题,提出一种多方向线型加权形态滤波方法。实验证明：基于该方法构造的滤波器明显改善了激光图像清晰度评价曲线（即自动对焦曲线）的形状,降低了误对焦率,提高了自动对焦系统的稳定性。     

一种基于云模型和惩罚函数的多属性评价方法

通过系统阐述多属性评价中存在的＂不确定性转换问题＂和＂属性组态控制问题＂,提出了一种基于云模型和惩罚函数的多属性评价方法。以云模型为理论基础,提出了定性属性、定量属性的云化处理方法,实现了属性值的不确定性度量;以惩罚函数为理论基础,根据不同属性的惩罚幅度、灵敏度需求,构建了3种连续型惩罚函数,实现了属性组态的有效控制;最后,提出了用云模型表达的属性值集结算法和排序选优方法。通过实例应用,验证了方法的可行性、有效性。     

电磁屏蔽模型房接地性能实验研究

接地是建筑物实现宽频电磁屏蔽的重要技术措施,而导电的屏蔽功能层与接地系统电连接后也反过来影响接地的性能指标。采用导电混凝土为主料制作接地电极和电磁屏蔽模型房,测试单屏蔽模型房悬空、单电极-单屏蔽模型房接地以及单电极-双屏蔽模型房并联接地3种情况下的接地电阻变化规律。实验发现,屏蔽功能层本身可以等效为一个电阻,与接地系统并联后可以有效降低接地电阻;屏蔽功能层面积越大,电阻降低越多。实验结果可以为建筑物电磁屏蔽工程的接地设计与实践提供参考。     

一种基于改进Hausdorff距离的图像匹配方法

Hausdorff距离(HD)是图像匹配常用的相似性准则。针对HD在实际图像中难以匹配的问题,提出了基于核密度函数的HD改进形式,该HD是通过对各个最小距离值进行核密度函数计算,并将函数值的和的均值作为单向HD值,无向的HD值取两个单向值的最小值。实验结果表明,提出的改进HD在遮挡、局部变化情况下比其它的HD距离具有较好匹配效果。     

Reliability of linear multistate multiple sliding window systems

This paper proposes a new model that generalizes the linear consecutive k‐out‐of‐r‐from‐n:F system to multistate case with multiple failure criteria. In this model (named linear multistate multiple sliding window system) the system consists of n linearly ordered multistate elements (MEs). Each ME can have different states: from complete failure up to perfect functioning. A performance rate is associated with each state. Several functions are defined for a set of integer numbers ρ in such a way that for each r ∈ ρ corresponding function f_r produces negative values if the combination of performance rates of r consecutive MEs corresponds to the unacceptable state of the system. The system fails if at least one of functions f_r for any r consecutive MEs for r ∈ ρ produces a negative value. An algorithm for system reliability evaluation is suggested which is based on an extended universal moment generating function. Examples of system reliability evaluation are presented. © 2005 Wiley Periodicals, Inc. Naval Research Logistics, 2005.     

System reliability based on diffusion models for fatigue crack growth

Diffusion processes are commonly used to describe the dynamics of complex systems arising in a wide range of application fields. In this paper we propose, on the basis of diffusion processes, two models concerned with the stochastic behavior of fatigue cracks in a system. They are then used to get the distribution of the failure time, the first time the crack size of at least one of the cracks exceeds a given value. Several properties of our proposed models are presented, and the unknown parameters are estimated by the method of maximum likelihood. From these an estimate of failure time distribution is obtained. In this part, contrary to common practice, we do not assume availability of failure data. © 2004 Wiley Periodicals, Inc. Naval Research Logistics, 2005     

Bounding the optimal burn‐in time for a system with two types of failure

Burn‐in is a widely used method to improve the quality of products or systems after they have been produced. In this paper, we consider the problem of determining bounds to the optimal burn‐in time and optimal replacement policy maximizing the steady state availability of a repairable system. It is assumed that two types of system failures may occur: One is Type I failure (minor failure), which can be removed by a minimal repair, and the other is Type II failure (catastrophic failure), which can be removed only by a complete repair. Assuming that the underlying lifetime distribution of the system has a bathtub‐shaped failure rate function, upper and lower bounds for the optimal burn‐in time are provided. Furthermore, some other applications of optimal burn‐in are also considered. © 2004 Wiley Periodicals, Inc. Naval Research Logistics, 2004