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A robust random multiple-access algorithm for packet transmissions over noisy channels with error memory

机译:鲁棒的随机多路访问算法,用于在带错误存储器的嘈杂信道上传输数据包

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摘要

In this paper, a noisy slotted channel is considered. It is assumed that channel feedback might be misinterpreted due to the existence of noise on the channel. Furthermore, this disturbance is dependent on the channel state (either good or bad) which varies from slot to slot according to a Markov chain. Consequently, the occurrence of the a channel feedback error is dependent on previous occurrences of errors (i.e., with error memory). Under this assumption, the throughput performance of a random multiple-access algorithm, called the Two-Cell algorithm, is analyzed and the results are compared with the throughputs of the Capetanakis (1979) tree-splitting algorithm operating over the same channels. It is shown that the Two-Cell algorithm retains positive throughputs for all possible values of channel state parameters, and for all practical purposes, it outperforms the Capetanakis algorithm in terms of insensitivity to channel feedback errors.
机译:在本文中,考虑了有噪声的时隙信道。假定由于信道上存在噪声,可能会误解信道反馈。此外,这种干扰取决于信道状态(好坏),该状态根据马尔可夫链在每个时隙之间变化。因此,信道反馈错误的发生取决于先前错误的发生(即,具有错误存储器)。在此假设下,分析了称为两单元算法的随机多址访问算法的吞吐量性能,并将结果与​​在相同通道上运行的Capetanakis(1979)树木分裂算法的吞吐量进行了比较。结果表明,对于所有可能的信道状态参数值,“二元算法”均保持正吞吐量,并且出于所有实际目的,在对信道反馈错误的不敏感性方面,它优于Capetanakis算法。

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