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211.
从美军核心维修能力的定义着手,对我军核心维修能力进行定义与分析,深入阐述了核心竞争力、基地级核心维修能力等4个核心维修能力的相关概念,将核心维修能力的主要属性归纳为必需性、完整性、层次性、动态性,并对各个属性进行分析,对我军核心维修能力的确定以及建设具有重要意义。 相似文献
212.
将气囊缓冲过程分解为绝热压缩和排气释能2个过程,从热力学和运动学方程出发,建立考虑降落伞阻力影响的缓冲气囊的解析分析模型。基于该模型,对立式气囊的缓冲特性进行研究。结果表明:降落伞阻力对缓冲性能有微小影响,在计算中可以忽略。在理论分析的基础上给出了系统质量与气囊初始体积比的最优值,探讨了排气口固定型与可控型气囊的缓冲特性及其应用优劣。 相似文献
213.
舰船装备健康状态评估方法 总被引:1,自引:0,他引:1
结合可靠性和维修性的概念,对舰船健康状态评估的相关概念进行了分析,并对健康状态和健康度的概念进行了探讨和改进.提出了单个舰载装备和由多个装备组成的装备系统的健康状态评估方法,引入了"任务健康度"的概念.最后,根据舰船执行不同任务的实际需求,将全舰健康状态的概念引入到舰船的使用和维修保障中,提出了舰船各系统的健康状态标准... 相似文献
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215.
We consider a supplier with finite production capacity and stochastic production times. Customers provide advance demand information (ADI) to the supplier by announcing orders ahead of their due dates. However, this information is not perfect, and customers may request an order be fulfilled prior to or later than the expected due date. Customers update the status of their orders, but the time between consecutive updates is random. We formulate the production‐control problem as a continuous‐time Markov decision process and prove there is an optimal state‐dependent base‐stock policy, where the base‐stock levels depend upon the numbers of orders at various stages of update. In addition, we derive results on the sensitivity of the state‐dependent base‐stock levels to the number of orders in each stage of update. In a numerical study, we examine the benefit of ADI, and find that it is most valuable to the supplier when the time between updates is moderate. We also consider the impact of holding and backorder costs, numbers of updates, and the fraction of customers that provide ADI. In addition, we find that while ADI is always beneficial to the supplier, this may not be the case for the customers who provide the ADI. © 2011 Wiley Periodicals, Inc. Naval Research Logistics, 2011 相似文献
216.
In the classical EPQ model with continuous and constant demand, holding and setup costs are minimized when the production rate is no larger than the demand rate. However, the situation may change when demand is lumpy. We consider a firm that produces multiple products, each having a unique lumpy demand pattern. The decision involves determining both the lot size for each product and the allocation of resources for production rate improvements among the products. We find that each product's optimal production policy will take on only one of two forms: either continuous production or lot‐for‐lot production. The problem is then formulated as a nonlinear nonsmooth knapsack problem among products determined to be candidates for resource allocation. A heuristic procedure is developed to determine allocation amounts. The procedure decomposes the problem into a mixed integer program and a nonlinear convex resource allocation problem. Numerical tests suggest that the heuristic performs very well on average compared to the optimal solution. Both the model and the heuristic procedure can be extended to allow the company to simultaneously alter both the production rates and the incoming demand lot sizes through quantity discounts. Extensions can also be made to address the case where a single investment increases the production rate of multiple products. © 2004 Wiley Periodicals, Inc. Naval Research Logistics, 2004. 相似文献
217.
Joseph L. Homza 《Low Intensity Conflict & Law Enforcement》2004,12(1):91-110
As an integral component of the Military Observer Mission Ecuador and Peru (MOMEP), 1995-99, Special Operations Forces (SOF) performed as a true confidence-building measure (CBM). They succeeded in changing the behaviour of states, helping to resolve a longstanding conflict. MOMEP consequently serves as an example of risk management and reduction measures that insure regional stability. Further, it is an example of a regional multi-national military peacekeeping effort (PKO), conducted by conventional forces from various nations with influence and guidance from SOF, that succeeded without the reliance upon the United Nations. 相似文献
218.
The optimal linear combination of control variates in the presence of asymptotically negligible bias
The optimal linear combination of control variates is well known when the controls are assumed to be unbiased. We derive here the optimal linear combination of controls in the situation where asymptotically negligible bias is present. The small-sample linear control which minimizes the mean square error (MSE) is derived. When the optimal asymptotic linear control is used rather than the optimal small-sample control, the degradation in MSE is c/n3, where n is the sample size and c is a known constant. This analysis is particulary relevant to the small-sample theory for control variates as applied to the steady-state estimation problem. Results for the method of multiple estimates are also given. 相似文献
219.
In this paper we present several 1‐median formulations on a tree network which incorporate dynamic evolution and/or uncertainty of node demands and transportation costs over a planning horizon. Dynamic evolution is modeled using linear demand functions for the nodes and linear length functions for the edges. Uncertainty is modeled with the use of multiple scenarios, where a scenario is a complete specification of the uncertain node demands and/or edge lengths. We formulate our objective using minimax regret like criteria. We use two different criteria, namely, robust deviation and relative robustness. We discuss what motivated the introduction of these objectives, as well as their relation to existing literature and decision making practices. For all of the models presented, we provide low‐order polynomial time algorithms. © 1999 John Wiley & Sons, Inc. Naval Research Logistics 46: 147–168, 1999 相似文献
220.
n periodic tasks are to be processed by a single machine, where each task i has a maximum request rate or periodicity Fi, a processing time Ei, a deadline Di, relative to each request of task i, a task-request interrupt overhead Ii, and a task-independent scheduling overhead S. Two scheduling strategies are considered for sequencing the execution of an arbitrary arrangement of task requests in time: the preemptive and the nonpreemptive earliest-deadline algorithms. Necessary and sufficient conditions are derived for establishing whether a given set of tasks can be scheduled by each scheduling strategy. The conditions are given in the form of limited simulations of a small number of well-defined task-request arrangements. If all simulations succeed, the schedule is feasible for the given set of tasks. If any simulation fails, the schedule is infeasible. While interrupt handling and scheduling overheads can be handled by such simulations, context switching overhead resulting from preemption cannot. A counterexample illustrates how the simulations fail to uncover unschedulable task sets when context switching overhead is considered. 相似文献