对抗性共享信道上的受限介质访问控制

IF 1.1 3区 计算机科学 Q1 BUSINESS, FINANCE Journal of Computer and System Sciences Pub Date : 2023-07-07 DOI:10.1016/j.jcss.2023.103463
Elijah Hradovich , Marek Klonowski , Dariusz R. Kowalski
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引用次数: 0

摘要

我们研究了竞争在信道上传输数据包的站点共享信道的利用率的基本问题。反过来,数据包被对手以每轮最多ρ个数据包的速率连续注入站点队列。分布式介质访问控制算法的目的是成功地传输数据包并保持系统稳定性(有界队列)。我们通过在任何给定轮中允许的活动站数量上引入上界k来进一步约束算法。在恒定约束信道中,我们分别构建了具有最优吞吐量1和几乎最优吞吐量1-(对于任何正的)的自适应和全感知协议。另一方面,我们表明,基于预先已知的调度的受限协议的吞吐量会大幅下降,最高可达分钟⁡{kn,1log⁡n} 。我们将我们的算法与众所周知的退避协议进行了实验比较。
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Restrained medium access control on adversarial shared channels

We study the fundamental problem of utilization of the channel shared by stations competing to transmit packets on the channel. In their turn, packets are continuously injected into stations' queues by an adversary at a rate at most ρ packets per round. The aim of the distributed medium access control algorithms is to successfully transmit packets and maintain system stability (bounded queues). We further restrain algorithms by introducing an upper bound k on the allowed number of active stations in any given round. We construct adaptive and full sensing protocols with optimal throughput 1 and almost optimal throughput 1ϵ (for any positive ϵ), respectively, in a constant-restrained channel. On the opposite side, we show that restricted protocols based on schedules known in advance suffer from a substantial drop of throughput, at most min{kn,1logn}. We compare our algorithms experimentally with well-known backoff protocols.

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来源期刊
Journal of Computer and System Sciences
Journal of Computer and System Sciences 工程技术-计算机:理论方法
CiteScore
3.70
自引率
0.00%
发文量
58
审稿时长
68 days
期刊介绍: The Journal of Computer and System Sciences publishes original research papers in computer science and related subjects in system science, with attention to the relevant mathematical theory. Applications-oriented papers may also be accepted and they are expected to contain deep analytic evaluation of the proposed solutions. Research areas include traditional subjects such as: • Theory of algorithms and computability • Formal languages • Automata theory Contemporary subjects such as: • Complexity theory • Algorithmic Complexity • Parallel & distributed computing • Computer networks • Neural networks • Computational learning theory • Database theory & practice • Computer modeling of complex systems • Security and Privacy.
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