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NEWTONIAN IMPERIALIST COMPETITVE APPROACH TO OPTIMIZING OBSERVATION OF MULTIPLE TARGET POINTS IN MULTISENSOR SURVEILLANCE SYSTEMS

机译:牛顿帝国主义竞争优化多传感器监控系统中多目标点的观察方法

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The problem of specifying the minimum number of sensors to deploy in a certain area to face multiple targets has been generally studied in the literatures. In this paper, we are arguing the multi-sensors deployment problem (MDP). The Multi-sensor placement problem can be clarified as minimizing the cost required to cover the multi target points in the area. We propose a more feasible method for the multi-sensor placement problem. Our method makes provision the high coverage of grid based placements while minimizing the cost as discovered in perimeter placement techniques. The NICA algorithm as improved ICA (Imperialist Competitive Algorithm) is used to decrease the performance time to explore an enough solution compared to other meta-heuristic schemes such as GA, PSO and ICA. A three dimensional area is used for clarify the multiple target and placement points, making provision x, y, and z computations in the observation algorithm. A structure of model for the multi-sensor placement problem is proposed: The problem is constructed as an optimization problem with the objective to minimize the cost while covering all multiple target points upon a given probability of observation tolerance.
机译:在文献中通常研究了指定要在某个面积的某个区域中部署到某个区域的最小传感器的问题。在本文中,我们正在争论多传感器部署问题(MDP)。可以澄清多传感器放置问题,以最小化覆盖该区域中多目标点所需的成本。我们为多传感器放置问题提出了更可行的方法。我们的方法在最小化周边放置技术中最小化的同时,提供了基于网格的介绍的高覆盖率。作为改进的ICA(帝国主义竞争算法)的NICA算法用于减少与其他元启发式方案(如GA,PSO和ICA)相比探索足够的解决方案的性能时间。三维区域用于阐明观察算法中的多个目标和放置点,使得提供x,y和z计算。提出了一种用于多传感器放置问题的模型结构:该问题被构造为优化问题,目的是最小化成本,同时在给定的观察公差的给定概率时覆盖所有多个目标点。

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