5G网络中的分布式缓存:乘数方法的交替方向方法

Azary Abboud, Ejder Bastug, Kenza Hamidouche, M. Debbah
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引用次数: 25

摘要

我们考虑了下一代移动蜂窝网络(即5G)中的分布式缓存问题,其中密集部署的小型基站(SBSs)能够相应地存储和交付用户的内容。特别是,我们将最优缓存分配策略制定为一个凸优化问题,其中SBSs子集具有自己的i)本地成本函数,该函数捕获了带宽方面的回程消耗方面,ii)一组本地网络参数和存储约束。鉴于SBSs之间不涉及协调,我们然后使用乘法器的交替方向方法(ADMM)方法分布式地解决这个问题。本文提出的基于admm的算法依赖于Douglas-Rachford分裂算子上的随机Gauss-Seidel迭代,从而实现了一种低复杂度和易于实现的SBSs解决方案。我们通过数值模拟来检验我们提出的算法的收敛性,这些参数包括SBSs的存储容量分布、内容目录大小、需求强度和需求形状。数值结果表明,该算法具有较好的收敛性,并且随着目录中内容数量的增加,迭代次数较少。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Distributed caching in 5G networks: An Alternating Direction Method of Multipliers approach
We consider the problem of distributed caching in next generation mobile cellular networks (a.k.a., 5G) where densely-deployed small base stations (SBSs) are able to store and deliver users' content accordingly. In particular, we formulate the optimal cache allocation policy as a convex optimization problem where a subset of SBSs have their own i) local cost function which captures backhaul consumption aspects in terms of bandwidth and ii) a set of local network parameters and storage constraints. Given the fact that no coordination involves between SBSs, we then solve this problem distributively using the Alternating Direction Method of Multipliers (ADMM) approach. The proposed ADMM-based algorithm relies on the application of random Gauss-Seidel iterations on the Douglas-Rachford splitting operator, which results in a low-complexity and easy-to-implement solution for SBSs. We examine the convergence of our proposed algorithm via numerical simulations with different parameters of interest such as storage capacity distribution of SBSs, content catalogue size, demand intensity and demand shape. Our numerical results show that the proposed algorithm performs well in terms of convergence and requires less iterations as the number of contents in the catalogue increases.
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