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Timely Throughput of Heterogeneous Wireless Networks: Fundamental Limits and Algorithms

机译:异构无线网络的及时吞吐量:基本限制和算法

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The proliferation of different wireless access technologies, together with the growing number of multi-radio wireless devices suggest that the opportunistic utilization of multiple connections at the users can be an effective solution to the phenomenal growth of traffic demand in wireless networks. In this paper, we consider the downlink of a wireless network with $N$ access points (${ssr AP}$s) and $M$ clients, where each client is connected to several out-of-band ${ssr AP}$s, and requests delay-sensitive traffic (e.g., real-time video). We adopt the framework of Hou and study the maximum total timely throughput of the network, denoted by $C_{{ssr T}^{3}}$, which is the maximum average number of packets delivered successfully before their deadline. Solving this problem is challenging since even the number of different ways of assigning packets to the ${ssr AP}$s is $N^{M}$ . We overcome the challenge by proposing a deterministic relaxation of the problem, which converts the problem to a network with deterministic delays in each link. We show that the additive gap between the capacity of the relaxed problem, denoted by $C_{rm det}$ and $C_{{ssr T}^{3}}$ is bounded by $2sqrt{N(C_{rm det}+{{N}over{4}})}$ , which is asymptotically negligible compared to
机译:不同无线接入技术的激增以及越来越多的多无线电无线设备表明,用户对多个连接的机会利用可以有效解决无线网络中流量需求的惊人增长。在本文中,我们考虑了具有$ N $个接入点($ {ssr AP} $ s)和$ M $个客户端的无线网络的下行链路,其中每个客户端都连接到几个带外的$ {ssr AP} $ s,并请求对延迟敏感的流量(例如实时视频)。我们采用Hou框架,研究网络的最大总及时吞吐量,用$ C _ {{ssr T} ^ {3}} $表示,这是在截止日期之前成功传送的最大平均包数。解决这个问题是具有挑战性的,因为分配数据包到$ {ssr AP} $ s的不同方法的数量也是$ N ^ {M} $。通过提出确定性的问题松弛解决方案,我们克服了挑战,该问题将问题转换为每个链路中具有确定性延迟的网络。我们表明,松弛问题的容量之间的加性缺口由$ C_ {rm det} $和$ C _ {{ssr T} ^ {3}} $表示,由$ 2sqrt {N(C_ {rm det} + {{N} over {4}})} $,当网络在高通量状态下运行时,与

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