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51.
对纯方位最小二乘估计器,在已知某时刻一个观测距离的情况下,导出了一种伴随型的目标速度估计器.该算法嵌入原最小二乘估计器之中,计算简单且便于工程应用. 相似文献
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刘全胜 《装甲兵工程学院学报》1999,(4)
从素质教育的角度出发,结合几年来从事轻武器射击教学的实践,针对轻武器教学中存在的问题,从心理训练、教学方法、关键环节等3个方面,论述了问题产生的原因及基本对策,对于改进实践课教学,具有积极的现实意义。 相似文献
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被动导引头对噪声调频源镜像目标抑制技术 总被引:2,自引:0,他引:2
研究了相位干涉仪体制被动导引头对噪声调频干扰源地面镜像目标抑制技术,分析了地面镜像目标对相位干涉仪测角的影响,给出了一种相位干涉仪体制被动导引头抑制噪声调频干扰源地面镜像目标影响的方法。 相似文献
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A genetic algorithm with neighborhood search for the resource‐constrained project scheduling problem
The resource‐constrained project scheduling problem (RCPSP) consists of a set of non‐preemptive activities that follow precedence relationship and consume resources. Under the limited amount of the resources, the objective of RCPSP is to find a schedule of the activities to minimize the project makespan. This article presents a new genetic algorithm (GA) by incorporating a local search strategy in GA operators. The local search strategy improves the efficiency of searching the solution space while keeping the randomness of the GA approach. Extensive numerical experiments show that the proposed GA with neighborhood search works well regarding solution quality and computational time compared with existing algorithms in the RCPSP literature, especially for the instances with a large number of activities. © 2011 Wiley Periodicals, Inc. Naval Research Logistics, 2011 相似文献
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A. Garnaev 《海军后勤学研究》2007,54(1):109-114
This paper deals with a two searchers game and it investigates the problem of how the possibility of finding a hidden object simultaneously by players influences their behavior. Namely, we consider the following two‐sided allocation non‐zero‐sum game on an integer interval [1,n]. Two teams (Player 1 and 2) want to find an immobile object (say, a treasure) hidden at one of n points. Each point i ∈ [1,n] is characterized by a detection parameter λi (μi) for Player 1 (Player 2) such that pi(1 ? exp(?λixi)) (pi(1 ? exp(?μiyi))) is the probability that Player 1 (Player 2) discovers the hidden object with amount of search effort xi (yi) applied at point i where pi ∈ (0,1) is the probability that the object is hidden at point i. Player 1 (Player 2) undertakes the search by allocating the total amount of effort X(Y). The payoff for Player 1 (Player 2) is 1 if he detects the object but his opponent does not. If both players detect the object they can share it proportionally and even can pay some share to an umpire who takes care that the players do not cheat each other, namely Player 1 gets q1 and Player 2 gets q2 where q1 + q2 ≤ 1. The Nash equilibrium of this game is found and numerical examples are given. © 2006 Wiley Periodicals, Inc. Naval Research Logistics, 2007 相似文献