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Markov Chain Model for the Decoding Probability of Sparse Network Coding

机译:稀疏网络编码解码概率的马尔可夫链模型

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摘要

Random linear network coding has been shown to offer an efficient communication scheme, leveraging a remarkable robustness against packet losses. However, it suffers from a high-computational complexity, and some novel approaches, which follow the same idea, have been recently proposed. One of such solutions is sparse network coding (SNC), where only few packets are combined with each transmission. The amount of data packets to be combined can be set from a density parameter/distribution, which could be eventually adapted. In this paper, we present a semi-analytical model that captures the performance of SNC on an accurate way. We exploit an absorbing Markov process, where the states are defined by the number of useful packets received by the decoder, i.e., the decoding matrix rank, and the number of non-zero columns at such matrix. The model is validated by the means of a thorough simulation campaign, and the difference between model and simulation is negligible. We also include in the comparison of some more general bounds that have been recently used, showing that their accuracy is rather poor. The proposed model would enable a more precise assessment of the behavior of SNC techniques.
机译:随机线性网络编码已被证明可提供有效的通信方案,并利用出色的鲁棒性来防止丢包。但是,它具有计算复杂性高的缺点,并且最近提出了一些遵循相同思想的新颖方法。这样的解决方案之一是稀疏网络编码(SNC),其中每次传输仅合并几个数据包。可以根据密度参数/分布设置要组合的数据包的数量,可以最终对其进行调整。在本文中,我们提出了一个半分析模型,该模型可以准确地捕获SNC的性能。我们利用吸收马尔可夫过程,其中状态由解码器接收到的有用分组的数量,即,解码矩阵的秩,以及该矩阵处的非零列的数量来定义。通过全面的仿真活动验证了模型,并且模型与仿真之间的差异可以忽略不计。我们还比较了最近使用的一些更一般的界限,这表明它们的准确性很差。所提出的模型将能够对SNC技术的行为进行更精确的评估。

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