论文标题

物联网中短暂边缘计算的在线框架

An Online Framework for Ephemeral Edge Computing in the Internet of Things

论文作者

Lee, Gilsoo, Saad, Walid, Bennis, Mehdi

论文摘要

在物联网(IoT)环境中,可以随时随地启动边缘计算。但是,在物联网中,边缘计算会话通常是短暂的,即它们持续很短的时间,并且一旦完成当前的应用程序使用,或者由于诸如移动性等因素而离开系统后,通常可以停止使用。因此,在本文中,通过考虑边缘计算在有限的时间段内运行的情况来研究物联网中短暂边缘计算的问题。为此,提出了一个新颖的在线框架,其中源边缘节点从一个区域内的传感器到邻近的边缘节点,用于分布式任务计算,在短暂边缘计算系统的有限时间内。该框架的在线性质使边缘节点可以优化其任务分配,并决定以在线方式向源边缘节点揭示任务的邻居进行任务处理,并且有关未来任务到达的信息未知。提出的框架本质上通过共同考虑通信和计算延迟来最大化计算任务的数量。为了解决这个问题,通过使用原始偶尔方法提出并解决了一种在线贪婪算法。由于原始问题提供了原始双重问题的上限,因此在线方法的竞争比率分析得出是任务大小的函数和边缘节点的数据速率。仿真结果表明,所提出的在线算法可以实现近乎最佳的任务分配,其最佳差距与离线,最佳解决方案不超过7.1%,并且完全了解所有任务。

In the Internet of Things (IoT) environment, edge computing can be initiated at anytime and anywhere. However, in an IoT, edge computing sessions are often ephemeral, i.e., they last for a short period of time and can often be discontinued once the current application usage is completed or the edge devices leave the system due to factors such as mobility. Therefore, in this paper, the problem of ephemeral edge computing in an IoT is studied by considering scenarios in which edge computing operates within a limited time period. To this end, a novel online framework is proposed in which a source edge node offloads its computing tasks from sensors within an area to neighboring edge nodes for distributed task computing, within the limited period of time of an ephemeral edge computing system. The online nature of the framework allows the edge nodes to optimize their task allocation and decide on which neighbors to use for task processing, even when the tasks are revealed to the source edge node in an online manner, and the information on future task arrivals is unknown. The proposed framework essentially maximizes the number of computed tasks by jointly considering the communication and computation latency. To solve the problem, an online greedy algorithm is proposed and solved by using the primal-dual approach. Since the primal problem provides an upper bound of the original dual problem, the competitive ratio of the online approach is analytically derived as a function of the task sizes and the data rates of the edge nodes. Simulation results show that the proposed online algorithm can achieve a near-optimal task allocation with an optimality gap that is no higher than 7.1% compared to the offline, optimal solution with complete knowledge of all tasks.

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