基于巡逻历史与道路优先级的武警巡逻策略

针对武警巡逻车辆配置问题,引入了Dijkstra最短路径算法、K—means聚类算法以及计算几何的相关理论,建立了一套警车巡逻模型,并提出了评价巡逻效果的量化评价标准。采用Dijkstra与K—means算法解决了静态警车配置问题;针对警车动态巡逻方案的设计,提出了基于巡逻历史与道路优先级的道路概率选择算法,并给出了不同情况下的警车配置以及巡逻方案。通过MATLAB仿真实验,证明了算法及模型的先进性和实用性。     

基于变结构方法的空空导弹鲁棒逆控制律设计

为克服动态逆控制严重依赖被控对象精确数学模型且鲁棒性较差的缺点,将动态逆与变结构方法相结合采用双环结构设计了空空导弹鲁棒动态逆控制律.将导弹飞行状态划分成快慢2个回路,慢回路(外环)采用变结构控制,并设计扩张状态观测器,对外环中的不确定性进行估计;快回路(内环)采用动态逆控制.仿真结果表明,所设计的控制律具有较好的动态特性和鲁棒性能.     

测试投稿，大家不要管哈~

采用非定常双时间步长方法、刚性旋转动网格技术,结合空间隐式格式数值分析了高超声速钝锥体定常与非定常流场特征,并运用最小二乘法辨识出钝锥体的俯仰阻尼导数。通过与相应的实验数据、工程估算值进行比较,分析并验证了壁面网格雷诺数、钝头比、攻角与质心位置对钝锥体俯仰阻尼导数的影响。同时采用五种差分格式,其中包含五阶精度WENO与高精度WNND格式,对钝锥体俯仰阻尼导数进行了计算,结果表明不同无粘差分格式对俯仰静导数影响较小,但不同格式之间俯仰动导数结果存在差异,分析认为差分格式之间不同的粘性分辨率应是差异的主要来源。     

自主水下航行器的自适应反演变结构控制器设计

由于水下航行器是高度耦合、复杂的多输入多输出不确定性非线性系统。对水下航行器进行精确作业时的运动控制一直是其实用化过程中困扰人们的问题。将自适应反演控制技术和变结构控制策略相结合,提出了一种基于反演技术的自适应变结构控制器设计方法,实现AUV水平侧移和航向控制,并利用自主水下航行器模型进行了仿真研究。仿真结果表明,该控制方法对模型不确定性和不确定环境干扰表现出良好的鲁棒性和自适应性。     

新型舰炮武器系统的自动检测系统

阐述了某新型舰炮武器系统应用仿真技术、控制技术、网络技术和信息处理技术实现自动检测,以及自动检测系统的组成和工作原理。用内模拟仿真驱动技术,实现了舰炮武器系统全自动工作方式下的点迹提取、航迹建立、目标识别、威胁判断、目标指示、捕获跟踪、求解射击诸元,全系统动态联动精度在线评估,以及在线实时故障检测。为海军新装备的操作、使用和维护提供了有效的技术手段。将提高系统可维性和生命力。     

基于DIFHA算子的动态直觉模糊多属性群决策方法

动态决策问题是现实中的一类常见问题。在提出动态直觉模糊混合平均(D IFHA)算子的基础之上,提供一种动态直觉模糊多属性群决策方法。该方法能同时考虑决策过程的阶段性和属性值位置对决策结果的影响,并较好地处理决策过程中的定性指标。分析和算例证实该方法的可行性和实用性。     

射频识别系统的多目标识别-反碰撞算法

对多目标识别技术的二进制搜索算法、时隙ALOHA算法进行了剖析,并对ALOHA算法用概率论和数理统计的方法进行了深入的理论分析,得出要根据所设计的射频识别系统的特点合理采用各种算法方可得到良好的效果.该算法的实现对提高高速公路上自动收费系统、人员和物流管理等各领域的工作效率具有一定的指导意义.     

复杂海战场环境下AUV全局路径规划方法

针对无人自主水下航行器(Autonomous Underwater Vehicle,AUV)在复杂海战场环境中路径规划时环境模型复杂、约束条件多的情况,建立了包括战场地形、敌方威胁、障碍物和海流场等在内的比较完善的海战场环境模型.以AUV航行时间、威胁时间最短为优化目标,给出了一种基于振荡型入侵野草优化(Invasiv...     

On efficient algorithms for finding efficient salvo policies

We consider the salvo policy problem, in which there are k moments, called salvos, at which we can fire multiple missiles simultaneously at an incoming object. Each salvo is characterized by a probability p_i: the hit probability of a single missile. After each salvo, we can assess whether the incoming object is still active. If it is, we fire the missiles assigned to the next salvo. In the salvo policy problem, the goal is to assign at most n missiles to salvos in order to minimize the expected number of missiles used. We consider three problem versions. In Gould's version, we have to assign all n missiles to salvos. In the Big Bomb version, a cost of B is incurred when all salvo's are unsuccessful. Finally, we consider the Quota version in which the kill probability should exceed some quota Q. We discuss the computational complexity and the approximability of these problem versions. In particular, we show that Gould's version and the Big Bomb version admit pseudopolynomial time exact algorithms and fully polynomial time approximation schemes. We also present an iterative approximation algorithm for the Quota version, and show that a related problem is NP-complete.     

Application of Markov renewal theory and semi-Markov decision processes in maintenance modeling and optimization of multi-unit systems

In this paper, a condition-based maintenance model for a multi-unit production system is proposed and analyzed using Markov renewal theory. The units of the system are subject to gradual deterioration, and the gradual deterioration process of each unit is described by a three-state continuous time homogeneous Markov chain with two working states and a failure state. The production rate of the system is influenced by the deterioration process and the demand is constant. The states of the units are observable through regular inspections and the decision to perform maintenance depends on the number of units in each state. The objective is to obtain the steady-state characteristics and the formula for the long-run average cost for the controlled system. The optimal policy is obtained using a dynamic programming algorithm. The result is validated using a semi-Markov decision process formulation and the policy iteration algorithm. Moreover, an analytical expression is obtained for the calculation of the mean time to initiate maintenance using the first passage time theory.