论对抗性排队理论在实践中的应用

Daniel S. Berger, M. Karsten, J. Schmitt
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引用次数: 8

摘要

对抗性排队理论(AQT)表明,在分组交换网络中,看似无害的流量注入率可能导致无界队列——这取决于调度策略和拓扑特征。很少有人注意在实际网络配置中对这些影响进行量化。特别是,现有的AQT文献提出了两个不切实际的假设:无限缓冲和完全同步。由于有限缓冲区固有地限制队列大小,对抗效应最终导致我们在本工作中解决的数据包丢失。此外,我们还研究了不完全网络同步在丢包度量下的影响。通过分析和仿真,我们的结果表明,在现实假设下,经典的AQT示例似乎是无害的,但对于一类新的对手,可以观察到相当高的损失。我们通过给出两个新的AQT概念的例子来介绍这类概念,以构建损失效率的网络对手。我们的分析证明了这些新对手在可变链路延迟和节点处理方面对随机去同步效应的鲁棒性。
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On the relevance of adversarial queueing theory in practice
Adversarial Queueing Theory (AQT) has shown that seemingly innocent traffic injection rates might lead to unbounded queues in packet-switched networks - depending on scheduling strategies as well as topological characteristics. Little attention has been given to quantifying these effects in realistic network configurations. In particular, the existing AQT literature makes two unrealistic assumptions: infinite buffers and perfect synchrony. Because finite buffers inherently limit queue sizes, adversarial effects ultimately lead to packet loss which we address in this work. In addition, we study the effect of imperfect network synchronization under the packet loss metric. Our results, using analysis and simulation, indicate that classical AQT examples appear harmless under realistic assumptions but for a novel class of adversaries considerably higher loss can be observed. We introduce this class by giving examples of two new AQT concepts to construct loss-efficient network adversaries. Our analysis proves the robustness of these new adversaries against randomized de-synchronization effects in terms of variable link delays and nodal processing.
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