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Deciding the FIFO Stability of Networks in Polynomial Time

机译:确定多项式时间内网络的FIFO稳定性

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FIFO is the most prominent queueing strategy due to its simplicity and the fact that it only works with local information. Its analysis within the adversarial queueing theory however has shown, that there are networks that are not stable under the FIFO protocol, even at arbitrarily low rate. On the other hand there are networks that are universally stable, i.e., they are stable under every greedy protocol at any rate r < 1. The question as to which networks are stable under the FIFO protocol arises naturally. We offer the first polynomial time algorithm for deciding FIFO stability and simple-path FIFO stability of a directed network, answering an open question posed in [1,4]. It turns out, that there are networks, that are FIFO stable but not universally stable, hence FIFO is not a worst case protocol in this sense. Our characterization of FIFO stability is constructive and disproves an open characterization in [4].
机译:FIFO由于其简单性以及仅适用于本地信息这一事实而成为最突出的排队策略。但是,在对抗排队理论中的分析表明,即使在任意低速率下,也存在一些在FIFO协议下不稳定的网络。另一方面,有些网络是普遍稳定的,也就是说,它们在每种贪婪协议下都以r <1的速率稳定。关于哪些网络在FIFO协议下稳定的问题自然而然地出现了。我们提供第一个多项式时间算法,用于确定有向网络的FIFO稳定性和简单路径FIFO稳定性,回答[1,4]中提出的开放性问题。事实证明,存在一些网络,这些网络是FIFO稳定的但不是普遍稳定的,因此FIFO在这种意义上并不是最坏的情况。我们对FIFO稳定性的表征是建设性的,并证明了[4]中的公开表征。

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