混合气体识别的响应等效性与瞬态信号正交分解模型

针对目前混合气体识别大多采用传感器稳态响应信号、基于线性混合假设或大量样本学习,而瞬态响应信号特征分析主要应用非正交分解的问题,提出一种基于响应等效性与瞬态信号正交分解的混合气体识别模型。分析金属氧化物半导体传感器对混合气体的响应特性,建立基于气体响应成分等效性假设的气体非线性混合模型,在此基础上,提出并应用一种新的正交基函数——扩展类Legendre正交基,对气体传感器瞬态响应信号进行分解;通过对正交分解系数与气体浓度的回归分析,验证二者之间的指数型关联关系,并以正交分解系数为特征参数,利用气体非线性等效混合模型对混合气体分解与辨识。实验结果表明,尽管这种混合气体识别模型仅用单一气体检测的先验知识,对混合气体的识别误差仍可达到15%以内。     

多波束干扰系统雷达干扰资源优化分配方法

合理的干扰资源分配方法是干扰系统发挥效能的关键,传统的雷达干扰资源分配方法基于一对一或多对一原则,且分配时不考虑干扰样式。基于多波束干扰系统,考虑干扰样式的限制建立了干扰约束过滤模型,采用ISODATA算法实现了对目标雷达分群,将干扰样式纳入干扰资源进行了干扰参数设置。该分配方法,使得干扰决策更加合理,提升了系统的干扰效率和自适应能力。     

基于STN的任务执行过程中的资源冲突自动消解

任务在执行过程中受到各种因素的影响,任务时间可能会偏离预定计划,在资源数量有限的情况下,由于要满足时间的约束,往往会出现时间重叠而发生资源冲突。消解这种资源冲突的一个最直接的方法是及时调整任务计划时间消解潜在的资源冲突。针对任务执行过程中冲突消解人工决策耗时较长的问题,设计了一种基于STN的任务在执行过程中的自动消解方法,通过案例仿真,证明方法是可行的,并且能够比人工决策方式节约时间。     

EEMD+BiGRU组合模型在短时交通流量预测中的应用

针对城市交通流随机波动性强、数据中含噪声多导致预测精度下降的问题,提出一种基于集合经验模态分解(ensemble empirical mode decomposition,EEMD)和双向门控循环单元(bidirectional gated recurrent unit,BiGRU)的组合交通流量预测模型,有效地提升了短时交通流预测的精度。模型利用EEMD算法对原始数据进行分解,根据分解所得的本征模函数(intrinsic mode function,IMF)分量绘制噪声能量图谱,去除分量中的噪声,并将去噪后的IMF分量作为BiGRU网络的输入进行训练,再将训练所得的结果进行重构加和,得到最终的预测结果。实验结果表明,未舍弃含有噪声的IMF分量进行重构的预测结果,相比于参考文献中提出的EMD+LSTM模型、LSTM模型和EEMD+LSTM模型,其平均绝对百分误差分别优化了42.36%、61.82%和30.95%;舍弃含有噪声的IMF分量后进行重构的预测结果,其平均绝对百分误差相比于将全部IMF分量进行重构优化了56.62%。     

装备完好率要求和人才成长规律的维修任务分配方法

装备完好率是军事单位战备完好性水平的重要组成部分,人才的成长需要在实践中锻炼,针对我军装备维修任务分配难题,根据不同维修级别的情况,分析维修任务分配对装备完好率水平和人才成长的影响,提出基于装备完好率要求和人才成长规律的维修任务分配方法,建立了基于装备完好率要求和装备保障人才成长规律模型,此方法对于提高装备完好率水平和装备人才成长建设具有十分重要的意义。最后,用实例对方法的正确性进行了说明和验证,实例结果表明,该方法更贴近部队实际,对于部队的维修任务分配有重要的指导作用。     

双层随机机会约束规划的通信干扰任务分配优化仿真

研究不确定条件下的通信干扰任务分配优化问题具有重要的军事意义。基于干扰效益因子的概念,剖析了影响通信干扰任务分配的不确定性因素,建立了基于双层随机机会约束规划的通信干扰任务分配优化模型,设计了遗传蚁群智能算法,实例计算得到了通信干扰任务分配的最佳策略。     

On the hierarchy of γ‐valid cuts in global optimization

Concavity Cuts play an important role in concave minimization. In Porembski, J Global Optim 15 ( 17 ), 371–404 we extended the concept underlying concavity cuts which led to the development of decomposition cuts. In numerical experiments with pure cutting plane algorithms for concave minimization, decomposition cuts have been shown to be superior to concavity cuts. However, three points remained open. First, how to derive decomposition cuts in the degenerate case. Second, how to ensure dominance of decomposition cuts over concavity cuts. Third, how to ensure the finite convergence of a pure cutting plane algorithm solely by decomposition cuts. These points will be addressed in this paper. © 2007 Wiley Periodicals, Inc. Naval Research Logistics, 2008     

面向作战任务的作战系统冲突检测与消解研究

以作战任务为中心,动态集成作战系统是当前军事领域研究的新课题,从多个作战任务的时间冲突和作战系统状态能力有限性出发,研究作战系统在执行作战任务过程中存在冲突的问题,给出冲突规则的形式化描述,提出了冲突检测与消解的算法,最后通过实例对算法进行了验证。     

The probability of the existence of a feasible flow in a stochastic transportation network

Stochastic transportation networks arise in various real world applications, for which the probability of the existence of a feasible flow is regarded as an important performance measure. Although the necessary and sufficient condition for the existence of a feasible flow represented by an exponential number of inequalities is a well‐known result in the literature, the computation of the probability of all such inequalities being satisfied jointly is a daunting challenge. The state‐of‐the‐art approach of Prékopa and Boros, Operat Res 39 (1991) 119–129 approximates this probability by giving its lower and upper bounds using a two‐part procedure. The first part eliminates all redundant inequalities and the second gives the lower and upper bounds of the probability by solving two well‐defined linear programs with the inputs obtained from the first part. Unfortunately, the first part may still leave many non‐redundant inequalities. In this case, it would be very time consuming to compute the inputs for the second part even for small‐sized networks. In this paper, we first present a model that can be used to eliminate all redundant inequalities and give the corresponding computational results for the same numerical examples used in Prékopa and Boros, Operat Res 39 (1991) 119–129. We also show how to improve the lower and upper bounds of the probability using the multitree and hypermultitree, respectively. Furthermore, we propose an exact solution approach based on the state space decomposition to compute the probability. We derive a feasible state from a state space and then decompose the space into several disjoint subspaces iteratively. The probability is equal to the sum of the probabilities in these subspaces. We use the 8‐node and 15‐node network examples in Prékopa and Boros, Operat Res 39 (1991) 119–129 and the Sioux‐Falls network with 24 nodes to show that the space decomposition algorithm can obtain the exact probability of these classical examples efficiently. © 2016 Wiley Periodicals, Inc. Naval Research Logistics 63: 479–491, 2016     

希尔伯特-黄变换在脉冲涡流信号消噪与识别中的应用

针对传统方法无法有效识别不同尺寸细小裂纹所产生的脉冲涡流信号,提出一种基于希尔伯特-黄变换的脉冲涡流信号消噪与识别算法。对脉冲涡流信号进行集成经验模态分解并通过归一化自相关函数及其方差特性分选出含有噪声的本征模态函数;对含噪声的本征模态函数进行阈值消噪并与未做处理的本征模态函数重构成无噪声信号;对无噪声信号进行希尔伯特-黄变换并计算出希尔伯特边际谱;根据希尔伯特边际谱的差异识别出不同细小尺寸的表面与下表面裂纹。实验结果表明了所提方法的有效性,经过集成经验模态分解消噪,消除了噪声对脉冲涡流信号的干扰;而基于希尔伯特-黄变换的方法则能够有效识别出不同尺寸的裂纹。