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A feedback fluid queue with two congestion control thresholds

机译:具有两个拥塞控制阈值的反馈流体队列

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Feedback fluid queues play an important role in modeling congestion control mechanisms for packet networks. In this paper we present and analyze a fluid queue with a feedback-based traffic rate adaptation scheme which uses two thresholds. The higher threshold B 1 is used to signal the beginning of congestion while the lower threshold B 2 signals the end of congestion. These two parameters together allow to make the trade-off between maximizing throughput performance and minimizing delay. The difference between the two thresholds helps to control the amount of feedback signals sent to the traffic source. In our model the input source can behave like either of two Markov fluid processes. The first applies as long as the upper threshold B 1 has not been hit from below. As soon as that happens, the traffic source adapts and switches to the second process, until B 2 (smaller than B 1) is hit from above. We analyze the model by setting up the Kolmogorov forward equations, then solving the corresponding balance equations using a spectral expansion, and finally identifying sufficient constraints to solve for the unknowns in the solution. In particular, our analysis yields expressions for the stationary distribution of the buffer occupancy, the buffer delay distribution, and the throughput.
机译:反馈流体队列在为分组网络建立拥塞控制机制模型中起着重要作用。在本文中,我们使用基于反馈的流量自适应方案(使用两个阈值)来介绍和分析流体队列。较高的阈值B 1 用于表示拥塞开始,而较低的阈值B 2 用于表示拥塞结束。这两个参数共同允许在最大化吞吐量性能和最小化延迟之间进行权衡。两个阈值之间的差异有助于控制发送到交通源的反馈信号的数量。在我们的模型中,输入源的行为可能类似于两个马尔可夫流体过程中的任何一个。只要没有从下方击中上限阈值B 1 ,第一个应用。一旦发生这种情况,流量来源就会适应并切换到第二个过程,直到从上方击中B 2 (小于B 1 )。我们通过建立Kolmogorov前向方程,然后使用频谱扩展求解相应的平衡方程,最后确定足够的约束条件来解决模型中的未知数来分析模型。特别是,我们的分析得出了缓冲区占用率的固定分布,缓冲区延迟分布和吞吐量的表达式。

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