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Bandwidth Gain From Mobile Edge Computing and Caching in Wireless Multicast Systems

机译:来自移动边缘计算和无线多播系统中缓存的带宽增益

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In this paper, we present a novel mobile edge computing (MEC) model where the MEC server has the input and output data of all computation tasks and communicates with multiple caching-and-computing-enabled mobile devices via a shared wireless link. Each task request can be served from local output caching, local computing with input caching, local computing without local caching or MEC downloading, each of which incurs a unique bandwidth requirement of the multicast link. Aiming to minimize the transmission bandwidth, we optimize the joint caching and computing policy at mobile devices subject to latency, caching, power and multicast transmission constraints. The joint policy optimization problem is shown to be NP-hard. To tackle the problem of intractability of priori knowledge of users' request popularity, we approximate the expectation via sampling. When all the output data size is smaller than the input data size, we reformulate the problem as minimization of a monotone submodular function over matroid constraints and obtain the optimal solution via a strongly polynomial algorithm of Schrijver. Otherwise, by leveraging concave convex procedure together with the alternating direction method of multipliers, we propose a low-complexity high-performance algorithm and prove it converges to a local minimum. Furthermore, in homogeneous case, we theoretically reveal how much bandwidth gain can be achieved from computing and caching resources at mobile devices or the multicast transmission. Our results indicate that exploiting the computing and caching resources at mobile devices as well as multicast transmission can provide significant bandwidth savings.
机译:在本文中,我们提出了一种新的移动边缘计算(MEC)模型,其中MEC服务器具有所有计算任务的输入和输出数据,并通过共享无线链路与多个高速缓存和计算的移动设备通信。每个任务请求都可以从本地输出缓存,本地计算使用输入缓存,本地计算,而无需本地缓存或MEC下载,其中每个都会引发多播链路的唯一带宽要求。旨在最大限度地减少传输带宽,我们在受延迟,缓存,功率和多播传输约束的情况下优化移动设备的联合缓存和计算策略。联合政策优化问题显示为NP-Hard。为了解决先验用户请求受欢迎程度的先验知识的顽固性问题,我们通过采样估计期望。当所有输出数据大小小于输入数据大小时,我们将问题重构为最小化Matroid约束的单调子模块功能,并通过Schrijver的强多多项式算法获得最佳解决方案。否则,通过利用凹入凸法与乘法器的交替方向方法一起利用,我们提出了低复杂性高性能算法,并将其汇聚在局部最小值。此外,在均匀的情况下,理论上我们从理论上揭示了在移动设备或多播传输中计算和缓存资源可以实现多少带宽增益。我们的结果表明,利用移动设备的计算和高速缓存资源以及多播传输可以提供显着的带宽节省。

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