弹药自动装填机器人免疫遗传模糊神经滑模控制

提出了一种基于改进免疫遗传算法的弹药自动装填机器人自适应模糊神经滑模控制器(IIGAAFNSMC)。用径向基神经网络来近似等效滑模控制中的不确定参数,通过自适应免疫遗传算法在线调整径向基神经网络非线性隐含层的结构和参数。利用最小二乘法计算线性输出层的权值,自适应模糊系统调节滑模控制的增益,减小了网络逼近误差和外部干扰并消除了传统滑模控制中的抖振问题。仿真结果表明,该方法比传统的神经网络滑模控制器具有更高的逼近精度和速度。     

基于单变量多目标规划的装甲车辆冷却系统智能化控制

根据新一代装甲车辆推进系统热部件散热特点及其冷却系统调控原理,提出了一种单变量多目标数学规划与模糊智能控制相结合的控制算法。该算法将冷却系统抽象为单变量多目标数学规划问题,采用加权的方法将多个目标函数转化为综合目标函数,输入到模糊智能控制器中进行冷却控制。仿真结果表明:该控制算法具有良好的控制效果,能够有效地解决新型推进系统热源多、目标温度范围广而可调参数单一的问题。     

基于功率控制分组的RFID防碰撞算法改进

为了减少阅读器读取标签过程中的查询次数,降低标签发生碰撞的概率,提高系统效率,针对功率控制分组防碰撞算法不能根据标签数动态地进行组数划分,提出了一种改进算法。采用数学分析与二进制算法相结合的方法,找到最优组数,根据最优组数划分阅读器的读取区域,标签分布在划分的组中,阅读器依次读取不同组中的标签。通过划分组数,减少阅读器每次读取的标签数,从而降低标签碰撞的可能性。仿真结果表明,改进算法显著减少了碰撞次数,提高了系统效率。     

一种基于Dijkstra算法的航空平台组网技术

针对航空平台在超低空和超视距飞行过程中,传统单一的TDMA网络难以满足无盲区通信需求,提出一种基于Dijkstra算法的AdHoc组网技术。通过建立实时邻居信息表、网络拓扑表和动态路由,在工程应用中实现了具有中继功能的地空-空空高速实时无线传输网络,满足了部队通信网络大范围覆盖和实时性需求。     

屋面太阳能电池布设优化模型

以光伏电池接受太阳能辐射强度最大化为目标,建立了太阳能电池板倾角和朝向优化模型,以确定太阳能电池板的最佳布设方式。根据发电量最大化、单位发电费用最小化原则,以净经济效益为目标函数,建立了光伏电池优选模型,对光伏电池进行优选排序从而选出性价比最高的光伏电池,并对模型进行了检验。结果表明：在山西省大同市地区铺设太阳能光伏电池,架空布设电池板的最佳倾角为36°,朝向为南偏西26.5°,光伏电池板最佳布设方式及电池优选模型与实际情况基本相符。     

多机器人最大熵博弈协同定位算法

研究了多机器人观测到同一目标时的协同定位问题。建立了各个机器人相对观测一致程度的数学描述模型,进而提出用基于极大熵准则的最大熵博弈获取使相对观测一致程度最优的协同定位方式。针对博弈结果的多样性,相应地改变观测方程的雅克比矩阵,推导了可适应多机器人各种博弈结果的扩展Kalman滤波协同定位算法。仿真实验表明,方法可实现机器人团队在协同定位时有选择、更高效地共享相互间的观测信息;在保证协同定位精度提高的同时有效地消除了多机器人相对观测信息间的冲突。     

基于改进遗传算法的天基光学监视平台轨道优化

针对地球遮挡、地影、太阳光干扰、月光干扰、空间目标相对观测平台的角速度等约束对空间目标可见性的影响问题,基于已编目空间目标双行轨道根数,研究以太阳同步晨昏圆轨道作为观测平台轨道,采用改进多变异位自适应遗传算法对单星观测平台轨道进行优化设计。仿真结果表明,改进的多变异位自适应遗传算法有效地解决了多变异位自适应遗传算法不能保证收敛到所有种群中最优个体的问题,且随机抽取10%左右的目标样本可以达到与采用所有目标相当的性能,计算效率提高约一个量级。     

A mathematical formulation and efficient heuristics for the dynamic container relocation problem

The container relocation problem (CRP) is concerned with emptying a single yard‐bay which contains J containers each following a given pickup order so as to minimize the total number of relocations made during their retrieval process. The CRP can be modeled as a binary integer programming (IP) problem and is known to be NP‐hard. In this work, we focus on an extension of the CRP to the case where containers are both received and retrieved from a single yard‐bay, and call it the dynamic container relocation problem. The arrival (departure) sequences of containers to (from) the yard‐bay is assumed to be known a priori. A binary IP formulation is presented for the problem. Then, we propose three types of heuristic methods: index based heuristics, heuristics using the binary IP formulation, and a beam search heuristic. Computational experiments are performed on an extensive set of randomly generated test instances. Our results show that beam search heuristic is very efficient and performs better than the other heuristic methods.Copyright © 2014 Wiley Periodicals, Inc. Naval Research Logistics 61: 101–118, 2014     

Bicriteria multiresource generalized assignment problem

In this study, we consider a bicriteria multiresource generalized assignment problem. Our criteria are the total assignment load and maximum assignment load over all agents. We aim to generate all nondominated objective vectors and the corresponding efficient solutions. We propose several lower and upper bounds and use them in our optimization and heuristic algorithms. The computational results have shown the satisfactory behaviors of our approaches. © 2014 Wiley Periodicals, Inc. Naval Research Logistics, 61: 621–636, 2014     

Improved bounds for batch scheduling with nonidentical job sizes

Here, we revisit the bounded batch scheduling problem with nonidentical job sizes on single and parallel identical machines, with the objective of minimizing the makespan. For the single machine case, we present an algorithm which calls an online algorithm (chosen arbitrarily) for the one‐dimensional bin‐packing problem as a sub‐procedure, and prove that its worst‐case ratio is the same as the absolute performance ratio of . Hence, there exists an algorithm with worst‐case ratio , which is better than any known upper bound on this problem. For the parallel machines case, we prove that there does not exist any polynomial‐time algorithm with worst‐case ratio smaller than 2 unless P = NP, even if all jobs have unit processing time. Then we present an algorithm with worst‐case ratio arbitrarily close to 2. © 2014 Wiley Periodicals, Inc. Naval Research Logistics 61: 351–358, 2014