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On the throughput of CSMA

机译:关于CSMA的吞吐量

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摘要

In this paper, a semi-Markov model is established to characterize the throughput performance of CSMA networks. Based on the assumption of Poisson distributed aggregate traffic, the throughput expression of p-persistent CSMA is derived, which includes the results of 1-persistent CSMA and non-persistent CSMA presented in Kleinrock and Tobagis landmark paper [2] as two special cases. The analysis further reveals that the Poisson assumption requires that the transmission probability of packets is small enough, in which case the throughput performance becomes insensitive to the rescheduling policy of packets, i.e., p-persistent or non-persistent, and is solely determined by the normalized propagation delay.
机译:本文建立了一个半马尔可夫模型来表征CSMA网络的吞吐性能。基于Poisson分布式总流量的假设,推导了p持久CSMA的吞吐量表达式,其中包括在两种情况下在Kleinrock和Tobagis标志性论文[2]中介绍的1持久CSMA和非持久CSMA的结果。分析还表明,泊松假设要求数据包的传输概率足够小,在这种情况下,吞吐量性能对数据包的重新调度策略变得不敏感,即p持久或非持久,并且仅由吞吐量确定。归一化传播延迟。

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