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831.
当前,军队工程防护对象以地下工程和野战阵地为主,对于设施设备及军事活动以地表为主的机动式保障基地系统,其毁伤特点规律、防护威胁、评估方法及防护标准等尚无专门研究。本文介绍了机动式保障基地系统的基本概念、主要功能及构成要素,研究了近年来典型军事基地遇袭案例,采用案例分析与数据库研究相结合的方法,分析了机动式保障基地系统的主要威胁及其毁伤元和毁伤评估量,并提出机动式保障基地系统防护需求的构建原则和评估步骤。根据建立的原则和步骤,建立5级防护需求等级,以海外维和基地为例,分析了基地内各类保障装备的防护等级需求和防护等级设置的主要依据,为开展机动式保障基地系统防护体系研究打下基础。 相似文献
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由宇宙辐射等环境因素引起的硬件瞬时故障会极大降低计算机系统的可靠性。为了减小硬件瞬时故障对系统可靠性的影响,保证程序的正确运行,基于RISC-V开源内核“蜂鸟e203”提出一种标记指令复算与纠错机制。该机制为指令码额外增加了复算标记,以较小的硬件开销实现对指定指令的复算操作。此外,该机制可以在第一次复算结果与初始运算结果不等时自动进行二次复算,并由三次运算结果的多数表决结果来纠正大部分硬件瞬时故障所引起的数据流异常。实验表明,通过与中断处理程序相结合,在随机注入瞬时故障的情况下,程序的正确执行概率平均增加了86.67%。 相似文献
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Recent years have seen a strong trend toward outsourcing warranty repair services to outside vendors. In this article we consider the problem of dynamically routing warranty repairs to service vendors when warranties have priority levels. Each time an item under warranty fails, it is sent to one of the vendors for repair. Items covered by higher priority warranty receive higher priority in repair service. The manufacturer pays a fixed fee per repair and incurs a linear holding cost while an item is undergoing or waiting for repair. The objective is to minimize the manufacturer's long‐run average cost. Because of the complexity of the problem, it is very unlikely that there exist tractable ways to find the optimal routing strategies. Therefore, we propose five heuristic routing procedures that are applicable to real‐life problems. We evaluate the heuristics using simulation. The simulation results show that the index‐based “generalized join the shortest queue” policy, which applies a single policy improvement step to an initial state‐independent policy, performs the best among all five heuristics. © 2007 Wiley Periodicals, Inc. Naval Research Logistics, 2008 相似文献
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A method previously devised for the solution of the p-center problem on a network has now been extended to solve the analogous minimax location-allocation problem in continuous space. The essence of the method is that we choose a subset of the n points to be served and consider the circles based on one, two, or three points. Using a set-covering algorithm we find a set of p such circles which cover the points in the relaxed problem (the one with m < n points). If this is possible, we check whether the n original points are covered by the solution; if so, we have a feasible solution to the problem. We now delete the largest circle with radius rp (which is currently an upper limit to the optimal solution) and try to find a better feasible solution. If we have a feasible solution to the relaxed problem which is not feasible to the original, we augment the relaxed problem by adding a point, preferably the one which is farthest from its nearest center. If we have a feasible solution to the original problem and we delete the largest circle and find that the relaxed problem cannot be covered by p circles, we conclude that the latest feasible solution to the original problem is optimal. An example of the solution of a problem with ten demand points and two and three service points is given in some detail. Computational data for problems of 30 demand points and 1–30 service points, and 100, 200, and 300 demand points and 1–3 service points are reported. 相似文献