On the nature and scope of defence economics

Defence economics uses the tools of economics to study the defence sector and its domestic and international implications. Simple models require careful application in defence economics, since indirect effects may have counterintuitive impacts. For example, while certain arms races can lead to the outbreak of war, others may have the counterintuitive effect of discouraging the outbreak of war owing to mutual deterrence.

The world is now multipolar rather than bipolar, analogous to an oligopoly situation. This multipolar world can be analyzed by a qualitative characteristic function, where the formation of a potential coalition allows study of the shift from conflict to cooperation in international relations. Some new issues to be considered in this framework include accidental nuclear war, potential arms races and conflicts in the third world, and the proliferation of chemical weapons and missiles.     

基于功能的网格服务匹配算法

网格环境下,服务功能匹配效果决定着网格服务质量,在分析了网格服务匹配方法中基于推理的匹配算法和相似度匹配方法中基于距离的匹配算法后,对这两种算法的精确度、复杂度和匹配效率进行了分析和比较.结合这两种算法,提出了服务功能匹配改进算法,该算法通过采用细化匹配粒度,引入深度因素等方法,增加了匹配精确度.通过实验模拟,查准率和查全率上表明该改进算法具有一定优越性.     

面向航迹中断的模糊航迹关联算法

针对海战场态势中,由于系统误差、电磁干扰、地理环境隔绝、电子静默等原因,出现的传感器信号长时间中断、目标丢失,导致态势中航迹不连续的问题,提出了一种改进的模糊航迹关联算法.该算法通过采用统一速度模糊因素和方向模糊因素、改进加速度模糊因素、制定二级关联策略和自动调整隶属度函数关联阈值等方法,实现了在目标机动性较强、中断时间较长等情况下的航迹关联,保证了态势的稳定.通过Monte Carlo仿真实验表明,该算法具备较高的关联性和鲁棒性.     

基于Q-MMSPF的海杂波多重分形互相关分析和目标检测

提出一种研究长程互相关和多重分形的新方法——Q阶混合矩结构分割函数法(Q-MMSPF),并利用Q-MMSPF分析了海杂波时间序列的多重分形互相关特征。通过对实测海杂波数据的计算分析发现,海杂波互相关多重分形特征较弱,目标信号之间的互相关多重分形特征明显,而目标信号与海杂波之间的互相关多重分形程度介于二者之间。据此,本文采用一种新的特征值进行海杂波背景下的目标检测。通过对不同条件下的实测海杂波数据验证,表明使用本文提出的特征值测量方法可以十分有效地检测出海杂波背景下的小弱目标。     

3D laser scanning strategy based on cascaded deep neural network

A 3D laser scanning strategy based on cascaded deep neural network is proposed for the scanning system converted from 2D Lidar with a pitching motion device. The strategy is aimed at moving target detection and monitoring. Combining the device characteristics, the strategy first proposes a cascaded deep neural network, which inputs 2D point cloud, color image and pitching angle. The outputs are target distance and speed classification. And the cross-entropy loss function of network is modified by using focal loss and uniform distribution to improve the recognition accuracy. Then a pitching range and speed model are proposed to determine pitching motion parameters. Finally, the adaptive scanning is realized by integral separate speed PID. The experimental results show that the accuracies of the improved network target detection box, distance and speed classification are 90.17%, 96.87% and 96.97%, respectively. The average speed error of the improved PID is 0.4239°/s, and the average strategy execution time is 0.1521 s. The range and speed model can effectively reduce the collection of useless information and the deformation of the target point cloud. Conclusively, the experimental of overall scanning strategy show that it can improve target point cloud integrity and density while ensuring the capture of target.     

开流形的曲率与拓扑

应用比较几何的方法研究了完备非紧且具有特定曲率条件的黎曼流形,证明了在一定Pinching条件限制下,流形具有有限拓扑型或者微分同胚于Rn。     

基于GA的模糊PID控制在质量矩导弹系统上的应用

针对三轴稳定的质量矩导弹姿态控制系统,提出了一种基于遗传算法进行参数寻优的模糊PID控制方法。在建立姿控系统数学模型的基础上,首先设计了姿态控制的优先级函数,然后根据实际的姿态控制系统,设计了遗传算法的性能指标函数和具体的优化策略,最后给出了模糊PID控制器的设计思路。仿真结果说明了该方法的有效性。     

Some probability functions in reliability and their applications

There has been much research on the general failure model recently. In the general failure model, when the unit fails at its age t, Type I failure (minor failure) occurs with probability 1 ? p(t) and Type II failure (catastrophic failure) occurs with probability p(t). In the previous research, some specific shapes (constant, non‐decreasing, or bathtub‐shape) on the probability function p(t) are assumed. In this article, general results on some probability functions are obtained and applied to study the shapes of p(t). The results are also applied to determining the optimal inspection and allocation policies in maintenance problems. © 2006 Wiley Periodicals, Inc. Naval Research Logistics, 2007     

线性规划优化分析的元模型方法及其比较

线性规划优化分析在经济管理等领域有着广泛的应用。当线性规划约束条件的右端向量在一定范围内变化时,目标函数的最优值是右端向量的一个复杂的分片线性函数,但通常难以给出分析表达式。应用多项式回归、径向基函数、Kriging法及多项式回归 Kriging法这四种元模型方法,能快速预测最优值函数。通过仿真实验,对这四种形式的元模型作较全面的比较分析。数值实验的结果表明,用次数较少的实验设计,后三种方法都具有较高的拟合精度;特别地,多项式回归 Kriging法不仅拟合精度高,而且还能用一个二阶多项式给出最优值函数的一个简明的近似描述。结果表明,元模型方法是研究线性规划优化分析问题的有效途径。     

一类复变函数问题的统一解法

本文通过具体例子阐述了一类复变函数问题的统一解法,而且简单易行。