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Optimization of data harvesters deployment in an urban areas for an emergency scenario

机译:针对紧急情况优化城市区域中数据收集器的部署

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Since its appearance in the VANETs research community, data collection where vehicles have to explore an area and collect various local data, brings various issues and challenges. Some architectures were proposed to meet data collection requirements. They can be classified into two categories: Decentralized and Centralized self-organizing where different components and techniques are used depending on the application type. In this paper, we treat time-constrained applications in the context of search and rescue missions. For this reason, we propose a centralized architecture where a central unit plans and manages a set of vehicles namely harvesters to get a clear overview about an affected area. But, choosing the optimal number of harvesters to be deployed and the corresponding area to explore for such time-constrained applications are a real issue. In this paper, we model the problem with its constraints, then we propose a heuristic algorithm called Variable Neighborhood Search (VNS) to get the optimal number of harvesters and define areas to be explored by each one. The proposed solution combines two algorithms: The first is a greedy Best Insertion heuristic reshaped to meet our problem definition to get an initial solution and the second is a 2-Opt merged with a String Exchange heuristics which defines neighborhoods and responsible for local search and global optimization of the initial solution. Finally, the solution is analyzed regarding its optimality and the CPU calculation cost.
机译:自从它出现在VANETs研究社区以来,车辆必须探索区域并收集各种本地数据的数据收集带来了各种问题和挑战。提出了一些体系结构以满足数据收集要求。它们可以分为两类:分散式和集中式自组织,其中根据应用程序类型使用不同的组件和技术。在本文中,我们在搜救任务的背景下处理时间受限的应用程序。因此,我们提出了一种集中式架构,在该架构中,中央单位计划并管理一组车辆,即收割机,以清晰了解受影响区域。但是,选择要部署的最佳数量的收割机以及针对此类时间受限的应用程序探索相应的区域是一个现实问题。在本文中,我们用约束对其进行建模,然后提出一种启发式算法,称为可变邻域搜索(VNS),以获取最佳数量的收割机并定义每个收割机要探索的区域。提出的解决方案结合了两种算法:第一种是贪婪的“最佳插入”启发式方法,它经过重塑以符合我们的问题定义以获取初始解决方案;第二种是将2-Opt与String Exchange启发式方法合并,该方法定义了邻域并负责本地搜索和全局搜索优化初始解决方案。最后,分析解决方案的最佳性和CPU计算成本。

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