Online scheduling and routing with end-to-end deadline constraints in multihop wireless networks

Christos Tsanikidis, Javad Ghaderi
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引用次数: 1

Abstract

We consider scheduling deadline-constrained packets in multihop wireless networks. Packets with arbitrary deadlines and weights arrive at and are destined to different nodes. The goal is to design online admission, routing, and scheduling algorithms in order to maximize the cumulative weight of packets that reach their destinations within their deadlines. Under a general interference graph model of the wireless network, we provide online algorithms that are (γ, R)-competitive, i.e., they achieve at least 1/γ fraction of the value of the optimal offline algorithm, and do not exceed the capacity by more than a factor R ≥ 1. In particular, our algorithm can achieve γ = O(Ψ* log(ΔρL)/R) when RC = Ω(Ψ* log(ΔρL)), where ρ is the ratio of maximum weight to minimum weight of packets, L is the length of the longest route of packets, and C is the minimum link capacity or the number of channels. Here, Δ is the maximum degree and Ψ* is the local clique cover number of the interference graph. Our results translate directly to many networks of interest, for example, in one-hop interference networks, Ψ* = 2, and in the case of wired networks (no interference), Ψ* = 1. We further provide lower bounds that show that our results are asymptotically optimal in many settings. Finally, we present extensive simulations that show our algorithms provide significant improvement over the prior approaches.
多跳无线网络中端到端截止日期约束的在线调度和路由
我们考虑在多跳无线网络中调度时限约束的数据包。具有任意截止日期和权重的数据包到达并被发送到不同的节点。目标是设计在线准入、路由和调度算法,以最大限度地提高在截止日期内到达目的地的数据包的累积权重。在无线网络的一般干扰图模型下,我们提供了(γ, R)竞争的在线算法,即它们至少达到最优离线算法值的1/γ分数,并且不超过容量超过一个因子R≥1。特别地,当RC = Ω(Ψ* log(ΔρL))时,我们的算法可以实现γ = O(Ψ* log(ΔρL)/R),其中ρ为数据包的最大权重与最小权重之比,L为数据包最长路由的长度,C为最小链路容量或通道数。其中Δ为干涉图的最大度,Ψ*为干涉图的局部团覆盖数。我们的结果直接转化为许多感兴趣的网络,例如,在单跳干扰网络中,Ψ* = 2,在有线网络(无干扰)的情况下,Ψ* = 1。我们进一步提供了下界,表明我们的结果在许多情况下是渐近最优的。最后,我们提出了大量的模拟,表明我们的算法比以前的方法提供了显着的改进。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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