巡航导弹攻击路径组的优化与评估

为保证对敌方目标实施多次有效攻击,巡航导弹攻击路径选择的关键在于寻找一组优化路径而不是一条优化路径(如果存在),既满足性能指标要求,又满足作战应用要求.在作战区域内任意两个匹配区之间飞行航迹已知(专题讨论)的情况下,就巡航导弹攻击路径组的优化与评估问题进行了探讨,分析了导弹作战运用要求和性能指标要求,建立了攻击路径组的优化与评估模型,计算结果表明:所给出优化与评估模型是可行的,能够满足巡航导弹实际作战要求.     

指派问题的降阶优化算法

指派问题是运筹学中特殊线性规划中的一类问题。在现实生活中,指派问题非常普遍,常常可以见到各种各样的指派问题。通过对指派问题的数学模型进行分析,提出了与以往方法不同的求解指派问题的一种新的思路,通过对几个定理的研究,给出了一种新的求解方法——降阶优化算法。对求解指派问题提供了一种新的途径,在运筹学等领域有着较好的应用前景。     

加强建筑消防设计审核工作之思考

结合自己的工作实践 ,分析建筑消防设计审核工作的重要性 ,并对如何加强建筑消防设计审核工作提出了看法。     

软件测试中的路径划分技术

路径覆盖测试准则要优于其它已知的覆盖准则,但由于对一般的软件,路径数目太大,以至实际难以实现。路径划分是路径覆盖技术的一个折中方法。给定的程序Ｐ和给定模块的最大路径数目ｋ,按就近原则,现给出了一种划分Ｐ的算法,使得每个划分后的模块所包含的路径数目都少于等于ｋ。同时也给出了最佳划分的度量标准和最佳划分方法。     

基于BP神经网络的UCAV航迹综合评价

针对目前航迹规划过程中评价指标难以统一且指标权重确定过分依赖主观经验的问题,在建立较为完备的UCAV航迹评价指标体系基础上,引入BP神经网络对UCAV备选航迹进行综合评价,从备选航迹的样本数据出发,客观分析航迹的优劣,为决策者提供更加科学合理的参考依据,最后结合仿真算例,验证了该方法的可行性。     

双二体几何切面法及天梯地月转移轨道分析

双二体模型是求解地月转移轨道的重要基础。与传统的采用月球影响球入口点经纬度的描述方式不同,本文提出一种基于飞行轨道面参数来描述地月转移轨道的双二体模型几何表达方式,结合一维非线性方程求根算法Brent算法和Lambert原理,将原始三维球面搜索算法降维成为二维圆上的搜索算法,可以高效求解地月转移轨道的形状参数。为避免重复计算,将转移轨道窗口计算的轨道多变量搜索问题解耦分解成两个子问题——转移轨道形状参数求解问题和转移轨道面空间定向问题,降低了问题的求解维度。形成两级并行计算算法,充分发挥多核计算机算力,加速计算过程。仿真结果表明,基于提出的并行圆锥曲线几何切面法,可以成功应用于计算天梯地月转移轨道分析。     

连续情形的窃贼问题

讨论了连续时间上的窃贼问题。Ｊｔ是［０,ｔ］上窃贼作案的次数,｛Ｊｔ｝ｔ≥０是Ｐｏｉｓ－ｓｏｎ过程;收获过程与风险过程都是独立同分布的时间序列。利用弱无穷小算子,我们找出了最优停时规则。     

天波超视距雷达路径传播损耗仿真计算与分析

为研究天波超视距雷达路径传播损耗规律特性,针对天波超视距雷达电波传播特点,利用现有理论成果,建立了路径传播损耗的计算机仿真模型,设计了一种简洁的路径传播损耗仿真计算流程,仿真分析了各种因素对路径传播损耗的影响,得出了降低路径传播损耗的有效措施,为天波雷达的作战使用提供了理论依据.     

Generalized orienteering problem with resource dependent rewards

We introduce a generalized orienteering problem (OP) where, as usual, a vehicle is routed from a prescribed start node, through a directed network, to a prescribed destination node, collecting rewards at each node visited, to maximize the total reward along the path. In our generalization, transit on arcs in the network and reward collection at nodes both consume a variable amount of the same limited resource. We exploit this resource trade‐off through a specialized branch‐and‐bound algorithm that relies on partial path relaxation problems that often yield tight bounds and lead to substantial pruning in the enumeration tree. We present the smuggler search problem (SSP) as an important real‐world application of our generalized OP. Numerical results show that our algorithm applied to the SSP outperforms standard mixed‐integer nonlinear programming solvers for moderate to large problem instances. We demonstrate model enhancements that allow practitioners to represent realistic search planning scenarios by accounting for multiple heterogeneous searchers and complex smuggler motion. © 2013 Wiley Periodicals, Inc. Naval Research Logistics, 2013     

Formulations for dynamic lot sizing with service levels

In this article, we study deterministic dynamic lot‐sizing problems with a service‐level constraint on the total number of periods in which backlogs can occur over a finite planning horizon. We give a natural mixed integer programming formulation for the single item problem (LS‐SL‐I) and study the structure of its solution. We show that an optimal solution to this problem can be found in \begin{align*}\mathcal O(n^2\kappa)\end{align*} time, where n is the planning horizon and \begin{align*}\kappa=\mathcal O(n)\end{align*} is the maximum number of periods in which demand can be backlogged. Using the proposed shortest path algorithms, we develop alternative tight extended formulations for LS‐SL‐I and one of its relaxations, which we refer to as uncapacitated lot sizing with setups for stocks and backlogs. {We show that this relaxation also appears as a substructure in a lot‐sizing problem which limits the total amount of a period's demand met from a later period, across all periods.} We report computational results that compare the natural and extended formulations on multi‐item service‐level constrained instances. © 2013 Wiley Periodicals, Inc. Naval Research Logistics, 2013