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A minimum-work weighted fair queuing algorithm for guaranteed end-to-end quality-of-service in packet networks.

机译:用于保证分组网络中端到端服务质量的最小工作加权公平排队算法。

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Emerging applications in multimedia communications and Virtual Private Networks (VPNs) require data networks to provide Quality-of-Service (QoS) guarantees, such as delay and/or jitter bounds, to individual packet flows. Providing such guarantees can be achieved by link scheduling mechanisms along the path of these packets.; Among the many packet-scheduling techniques proposed for this problem, Weighted Fair Queuing (WFQ) offers the best delay and fairness guarantees. However, all previous work on WFQ has been focused on developing inefficient approximations of the scheduler because of perceived scalability problems in the WFQ computation.; This thesis proves that the previously well accepted O(N) time-complexity for WFQ implementation, where N is the number of active flows handled by the scheduler, is not true. The other key contribution of the thesis is a novel Minimum-Work Weighted Fair Queuing (MW-WFQ) algorithm which is an O(1) algorithm for implementing WFQ. In addition, the thesis presents several performance studies demonstrating the power of the proposed algorithm in providing precise delay bounds to a large number of sessions with diverse QoS requirements, whereas other well known scheduling techniques have failed to provide the same guarantees for the same set of sessions.
机译:多媒体通信和虚拟专用网(VPN)中的新兴应用程序要求数据网络为单个数据包流提供服务质量(QoS)保证,例如延迟和/或抖动范围。提供这些保证可以通过沿着这些分组的路径的链路调度机制来实现。在针对此问题提出的许多分组调度技术中,加权公平排队(WFQ)提供了最佳的延迟和公平性保证。但是,由于WFQ计算中存在可感知的可伸缩性问题,以前所有关于WFQ的工作都集中在开发调度程序的低效近似上。本论文证明了先前广为接受的WFQ实现的O(N)时间复杂度是不正确的,其中N是调度程序处理的活动流的数量。本文的另一个主要贡献是一种新颖的最小工作加权公平排队(MW-WFQ)算法,该算法是用于实现WFQ的O(1)算法。此外,本文提出了几项性能研究,证明了所提算法在为具有不同QoS要求的大量会话提供精确的延迟范围方面的能力,而其他众所周知的调度技术未能为同一组QoS提供相同的保证。会议。

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