基于混合算法的局部路径规划

人工势场法是一种常用的具有算法简单和便于实时控制的局部路径规划方法,但存在容易产生局部极小值的问题。基于模糊逻辑的局部路径规划法具有环境适应性强等优点,它在连续论域内采用模糊路径规划时,计算量比较大。提出了一种将人工势场法和模糊逻辑法相结合进行局部路径规划的混合算法。具体方法是在一般情况下采用人工势场法进行局部路径规划,当产生局部极小值时,采用模糊逻辑法进行局部路径规划。仿真结果表明,该方法能有效地解决局部极小值问题,给智能车规划出光滑的路径。     

基于改进遗传算法的反舰导弹航路规划模型研究

针对传统遗传算法在进行复杂的大范围优化问题时容易陷入局部最优和收敛速度慢的局限,提出采用基于混沌的遗传算法进行反舰导弹航路优化问题的求解。在遗传算法操作时加入混沌操作,扩大了搜索范围,提高了优化速度,有效地解决了解空间巨大带来遗传算法的上述局限性。     

集中式组网雷达假目标干扰建模

针对集中式组网雷达数据处理算法的薄弱环节,通过对集中式组网雷达假目标干扰问题的研究,建立了密集假目标干扰、航迹扰乱干扰和航迹欺骗干扰三类假目标干扰模型。首先介绍了集中式组网雷达的数据处理算法,分析了这种算法对于假目标干扰的薄弱环节,针对薄弱环节提出了上述三种假目标干扰类型。然后给出了这三种类型假目标干扰的概念、产生方法、数学模型和运用方式;最后分析了组网雷达的抗干扰措施对于假目标干扰的影响。     

浮点iLBC语音编码算法的定点DSP实现

简要介绍了iLBC语音编码算法的基本原理。详细描述了将iLBC浮点算法转换为定点算法并移植到定点DSP上的方法。比较了转换后的iLBC定点算法与ITU-T G.729A,G.723.1的复杂度,给出了转换后的定点算法与浮点算法的PESQ得分情况。     

基于免疫粒子群文化算法的数字电路故障诊断

为改善粒子群算法摆脱局部极值点的能力,提升种群进化的多样性,将免疫算法中免疫机制引入到粒子群算法中形成免疫粒子群算法;为有效提高故障覆盖率和缩短测试生成时间,将免疫粒子群算法引入文化算法框架中形成免疫粒子群的文化算法。将其应用于数字电路故障模型仿真实验并与其他测试生成算法进行对比,结果表明该算法能够有效提高故障覆盖率,缩短测试生成时间,在大规模电路测试生成与故障诊断中更具优势。     

基于引力搜索算法的漏磁缺陷重构

缺陷重构,即从漏磁信号反演出铁磁性材料的缺陷轮廓或几何参数,是漏磁无损评估中的一个重要研究方向。针对缺陷漏磁信号特征及缺陷轮廓特征的复杂性,提出基于引力搜索算法的漏磁缺陷重构方法。依据磁偶极子模型理论分析提取实测漏磁信号有效信息段,径向基函数神经网络作为前向模型,引力搜索算法作为迭代算法,利用其在高维解空间中避免陷入局部最优的能力,得到最优缺陷轮廓,实现缺陷重构。仿真和实验结果表明,基于引力搜索算法的缺陷重构方法能提高重构精度和效率,具有较高的实用价值。     

基于跟踪精度控制的多传感器管理方法

针对地面机动目标跟踪过程中的多传感器管理问题展开了研究,设计了一种基于跟踪精度控制的多传感器多目标分配方法。首先,在考虑目标与目标之间、目标与传感器之间和传感器与传感器之间等的多种约束条件下运用基于协方差控制的思想建立了多传感器多目标分配问题的优化模型;接着将等价伪量测的异步融合算法与IMM算法结合,计算各目标在不同融合周期的跟踪精度估计值;最后,以目标的跟踪精度需求为出发点,结合蚁群算法的思想,设计了一种求解所建立的多传感器多目标分配问题的优化模型的算法。仿真结果表明：该管理方法能在确保跟踪精度需求的前提下,根据对各目标跟踪任务的重要程度,合理地调度传感器资源。     

Algorithm to solve a chance‐constrained network capacity design problem with stochastic demands and finite support

We consider the problem of determining the capacity to assign to each arc in a given network, subject to uncertainty in the supply and/or demand of each node. This design problem underlies many real‐world applications, such as the design of power transmission and telecommunications networks. We first consider the case where a set of supply/demand scenarios are provided, and we must determine the minimum‐cost set of arc capacities such that a feasible flow exists for each scenario. We briefly review existing theoretical approaches to solving this problem and explore implementation strategies to reduce run times. With this as a foundation, our primary focus is on a chance‐constrained version of the problem in which α% of the scenarios must be feasible under the chosen capacity, where α is a user‐defined parameter and the specific scenarios to be satisfied are not predetermined. We describe an algorithm which utilizes a separation routine for identifying violated cut‐sets which can solve the problem to optimality, and we present computational results. We also present a novel greedy algorithm, our primary contribution, which can be used to solve for a high quality heuristic solution. We present computational analysis to evaluate the performance of our proposed approaches. © 2016 Wiley Periodicals, Inc. Naval Research Logistics 63: 236–246, 2016     

Level workforce planning for multistage transfer lines

In this article, we define two different workforce leveling objectives for serial transfer lines. Each job is to be processed on each transfer station for c time periods (e.g., hours). We assume that the number of workers needed to complete each operation of a job in precisely c periods is given. Jobs transfer forward synchronously after every production cycle (i.e., c periods). We study two leveling objectives: maximin workforce size () and min range (R). Leveling objectives produce schedules where the cumulative number of workers needed in all stations of a transfer line does not experience dramatic changes from one production cycle to the next. For and a two‐station system, we develop a fast polynomial algorithm. The range problem is known to be NP‐complete. For the two‐station system, we develop a very fast optimal algorithm that uses a tight lower bound and an efficient procedure for finding complementary Hamiltonian cycles in bipartite graphs. Via a computational experiment, we demonstrate that range schedules are superior because not only do they limit the workforce fluctuations from one production cycle to the next, but they also do so with a minor increase in the total workforce size. We extend our results to the m‐station system and develop heuristic algorithms. We find that these heuristics work poorly for min range (R), which indicates that special structural properties of the m‐station problem need to be identified before we can develop efficient algorithms. © 2016 Wiley Periodicals, Inc. Naval Research Logistics 63: 577–590, 2016     

合成分队动态武器目标分配协同决策模型

针对合成分队地面作战特点,提出了一种动态武器目标分配的协同决策模型,该模型基于一种自适应决策中心的协同决策体系结构,以战场信息共享为核心,实现动态火力协同优化分配。提出了针对战场应急目标的一种快速火力分配方法,提高火力整体打击效率的火力适度分配优化方法,适应战场态势动态变化的anytime终止控制方法。仿真实例表明,该模型能够满足合成分队火力动态分配的需求,提高动态武器目标分配决策的合理性和科学性。