带回退的缓冲Aloha算法的稳定性和吞吐量
Stability and Throughput of Buffered Aloha with Backoff
摘要:
本文研究了带缓冲的Aloha算法中的K指数退避冲突解决算法。缓冲Aloha网络被建模为多队列单服务器系统。我们采用了一种广泛使用的方法在分组交换系统中的多队列系统分解成独立的先进先出(FIFO)队列,这是铰接在一起的头的线(HOL)数据包的成功概率。针对任意截止相位K下的K指数退避算法的稳定性和吞吐量问题,提出了一种统一的解决方法。对于有限数目的节点的网络,我们表明,K-指数退避是稳定的,如果重传因子是适当的选择从稳定区域。通过几何重传(K=1)和指数回退(K=无穷大)的例子,最大稳定吞吐量的推导和证明。对于具有无穷多个节点的网络,我们证明了几何重传是不稳定的,指数退避的稳定网络吞吐量只能以每个输入队列中潜在的无界延迟为代价。此外,我们解决了系统在不希望的稳定点的稳定性问题。所有的分析结果,本文提出的验证和证实了模拟。
英文摘要:
This paper studies the buffered Aloha with K-exponential backoff collision resolution algorithms. The buffered Aloha network is modeled as a multi-queue single-server system. We adopt a widely used approach in packet switching systems to decompose the multi-queue system into independent first-in-first-out (FIFO) queues, which are hinged together by the probability of success of head-of-line (HOL) packets. A unified method is devised to tackle the stability and throughput problems of K-exponential backoff with any cutoff phase K. For networks with a finite number of nodes, we show that the K-exponential backoff is stable if the retransmission factor is properly chosen from the stable region. The maximum stable throughput is derived and demonstrated via examples of geometric retransmission (K=1) and exponential backoff (K=infinity). For networks with an infinite number of nodes, we show that geometric retransmission is unstable, and the stable network throughput of exponential backoff can only be achieved at the cost of potential unbounded delay in each input queue. Furthermore, we address the stability issue of the systems at the undesired stable point. All analytical results presented in this paper are verified and confirmed by simulations.
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