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First-passage time analysis for digital communication over erasure channels with delay-sensitive traffic

机译:具有时延敏感流量的擦除信道上数字通信的首次通过时间分析

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This article explores the relation between queueing behavior and code-rate selection for digital communication over correlated erasure channels. The focus is on non-asymptotic system analysis, with finite block-lengths and non-vanishing probabilities of decoding failure. The transmit buffer is assumed to possess a given initial distribution and performance is evaluated in terms of the time required for the queue to become empty. Special attention is given to channel memory and its impact on the decoding process at the receiver. The system is ultimately defined in terms of a finite-state erasure channel. Using a Markov structure, the evolution of the transmit buffer is characterized and the distribution of the first-passage time to an empty queue is obtained. The proposed methodology is employed to optimally select code-rate. This provides new insights on the natural tradeoff between error protection and data content in the finite block-length regime.
机译:本文探讨了相关擦除通道上数字通信的排队行为与码率选择之间的关系。重点是非渐近系统分析,具有有限的块长和解码失败的可能性不变。假定发送缓冲区具有给定的初始分布,并根据队列变空所需的时间来评估性能。特别注意通道存储器及其对接收器解码过程的影响。该系统最终是根据有限状态擦除通道定义的。使用马尔可夫结构,对发送缓冲区的演化进行了表征,并获得了第一次通过时间到空队列的分布。所提出的方法被用于最佳地选择码率。这为有限块长机制中错误保护和数据内容之间的自然平衡提供了新的见解。

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