快速解命中的一种有效方法

基于对命中函数的考察,提出了一种新的命中解解算方法,实际应用及仿真计算结果表明,该方法能明显提高解算精度和缩短迭代时间。     

两种选址问题的算法及有关结论

本文提出两种选址问题,对其局部最优性建立了充要条件,并在此基础上提出了该类问题的有效算法。     

Concise RLT forms of binary programs: A computational study of the quadratic knapsack problem

The reformulation‐linearization technique (RLT) is a methodology for constructing tight linear programming relaxations of mixed discrete problems. A key construct is the multiplication of “product factors” of the discrete variables with problem constraints to form polynomial restrictions, which are subsequently linearized. For special problem forms, the structure of these linearized constraints tends to suggest that certain classes may be more beneficial than others. We examine the usefulness of subsets of constraints for a family of 0–1 quadratic multidimensional knapsack programs and perform extensive computational tests on a classical special case known as the 0–1 quadratic knapsack problem. We consider RLT forms both with and without these inequalities, and their comparisons with linearizations derived from published methods. Interestingly, the computational results depend in part upon the commercial software used. © 2009 Wiley Periodicals, Inc. Naval Research Logistics, 2010     

分物问题的分法数计算

r个物品分配到n个盒子中，在不同的条件下会有不同的分法数。本文讨论了不同条件下，分法数的计算方法。     

互补问题中无SLC限制的内点算法

针对互补问题提出了一种无SLC限制的内点算法,仅要求线性函数F(x)=Hx q中的F是一个P*(τ)函数,不需要满足范数Lipschitz条件.并对该算法的全局收敛性做了证明。     

公安派出所消防监督工作面临的困难及对策

公安派出所应在辖区内进行消防监督检查是法定职能之一,也是加强社会消防安全监督检查,提高社会防御火灾事故能力,全面实现消防工作社会化的一条有效途径,它对弥补消防监督警力不足有着重要意义。分析目前派出所消防监督管理工作面临的问题,提出了改进和加强派出所消防监督管理工作的措施。     

消防部队基层干部心理问题分析与对策研究

消防部队基层干部面临个体需求与现实满足存在较大差距时出现的心理问题,受个体与周围环境因素的影响。面对心理问题,在重视部队传统教育的基础上,大胆借鉴现代企业管理经验和理念,充分利用压力的正效应,结合物质鼓励和精神激励,合理疏导,妥善处理。     

卫星数传调度模型研究

卫星数传调度问题是一个具有多时间窗口、多资源约束的优化问题。针对该问题,建立了卫星数传需求模型、任务模型和调度模型。在建模过程中,采用了框架模型形式,把问题中的主要约束封闭于每个数传任务中,这在降低调度模型复杂度的同时,也降低了调度算法设计难度。还提出了调度算法设计思想,并设计了一基于灵活度的调度算法。仿真表明,所建立的模型及算法对解决卫星数传调度问题是可行的。     

奇型抛物问题的有限元误差估计

本文引入带权的 Sobolev 空间,讨论了奇型线性问题:(?)((?)u)/((?)t)-1/x~(?)(x~aa(x)u′)′=f(t,x) (x,t)∈1×J(?)/((?)x)u(t,0)=u(t,1)=0 t∈Ju(0,x)=φ(x) x∈I式中 I=(0,1),J=[0,T],0<α<3的有限元方法,并在适当条件下,给出了最佳估计:‖u_(?)-u‖_(0,2,a)≤ch~2{‖φ‖_(2,2,a)+[integral 0 to t (‖u‖~2_(2,2,a)+‖u_(?)‖~2_(2,2,a)dt]~(1/2)}‖u_(?)-u‖_(1,2,a)≤ch~2{‖φ‖_(2,2,a)+[integral 0 to t (‖u‖~2_(2,2,a)+‖u_(?)‖~2_(2,2,a)dt]~(1/2)}     

Capacitated warehouse location model with risk pooling

In this article, we introduce the capacitated warehouse location model with risk pooling (CLMRP), which captures the interdependence between capacity issues and the inventory management at the warehouses. The CLMRP models a logistics system in which a single plant ships one type of product to a set of retailers, each with an uncertain demand. Warehouses serve as the direct intermediary between the plant and the retailers for the shipment of the product and also retain safety stock to provide appropriate service levels to the retailers. The CLMRP minimizes the sum of the fixed facility location, transportation, and inventory carrying costs. The model simultaneously determines warehouse locations, shipment sizes from the plant to the warehouses, the working inventory, and safety stock levels at the warehouses and the assignment of retailers to the warehouses. The costs at each warehouse exhibit initially economies of scale and then an exponential increase due to the capacity limitations. We show that this problem can be formulated as a nonlinear integer program in which the objective function is neither concave nor convex. A Lagrangian relaxation solution algorithm is proposed. The Lagrangian subproblem is also a nonlinear integer program. An efficient algorithm is developed for the linear relaxation of this subproblem. The Lagrangian relaxation algorithm provides near‐optimal solutions with reasonable computational requirements for large problem instances. © 2008 Wiley Periodicals, Inc. Naval Research Logistics, 2008