首页> 外文会议>2011 IEEE International Symposium on Information Theory Proceedings >Queueing behavior of the Gilbert-Elliott channel: BCH codes and Poisson arrivals
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Queueing behavior of the Gilbert-Elliott channel: BCH codes and Poisson arrivals

机译:Gilbert-Elliott通道的排队行为:BCH代码和泊松到达

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This paper considers the queueing performance of a communication system that transmits BCH-coded data over the correlated-error channel first studied by Gilbert and Elliott in the 1960s. For some arrival processes, one can join the queue length and channel state so that the pair forms a Markov chain; this provides a powerful tool to analyze the tail probability of the queue. For Bernoulli packet arrivals, this approach works but does not allow for fair comparisons between different block-length codes. In this paper, a Poisson arrival model is assumed in order to make fair comparisons between codes with arbitrary block length and code rate. This enables one to optimize code parameters for delay-sensitive communication systems over time-varying channels. Finally, the analysis is supported through a Monte Carlo simulation.
机译:本文考虑了在1960年代由Gilbert和Elliott首次研究的通过相关误差信道传输BCH编码数据的通信系统的排队性能。对于某些到达过程,可以加入队列长度和信道状态,以便该对形成一个马尔可夫链。这提供了一个强大的工具来分析队列的尾部概率。对于伯努利分组到达,此方法有效,但不允许在不同块长度码之间进行公平比较。在本文中,假设使用Poisson到达模型,以便在具有任意块长度和码率的代码之间进行公平的比较。这使人们能够优化时变信道上对时延敏感的通信系统的代码参数。最后,通过蒙特卡洛模拟来支持该分析。

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