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Optimal Retransmission Probability for S-ALOHA Under the Infinite Population Model

机译:无限种群模型下S-ALOHA的最优重传概率

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In this paper, a mathematical analysis method to simultaneously evaluate throughput and access delay considering an infinite population model is considered. Most of the previous related research has been done considering both finite population and saturation conditions where all the nodes in the system have always a packet ready to be transmitted and the transmission queue of each station is assumed to be always nonempty. This assumption is a good approximation for a local area network working at full capacity; however, in a cellular system the assumptions of finite population and that every node in a cell has always a packet to transmit is not very realistic. Here, analytical results considering a S-ALOHA random access protocol with a Poisson arrival process - more suitable for the traffic model in a cellular system - for the users in the cells is presented. Using the geometrical backoff (GB) strategy, two approaches to find the optimum retransmission probabilities are developed; in the first one, the number of backlogged packets is required while a simpler and efficient alternative method requires only the knowledge of the new packet arrival rate.
机译:在本文中,考虑了同时考虑无限人口模型的同时评估吞吐量和访问延迟的数学分析方法。先前的大多数相关研究都是在考虑有限填充和饱和条件的情况下完成的,在饱和条件下,系统中的所有节点始终准备好要发送的数据包,并且假定每个站点的发送队列始终为非空。对于一个满负荷工作的局域网来说,这个假设是一个很好的近似值。然而,在蜂窝系统中,有限人口的假设以及一个蜂窝中的每个节点总是有一个要发送的分组的假设不是很现实。在这里,给出了考虑具有Poisson到达过程的S-ALOHA随机访问协议的分析结果-更适合于蜂窝系统中的流量模型-用于小区中的用户。使用几何退避(GB)策略,开发了两种方法来找到最佳重传概率:在第一个中,需要积压的数据包数量,而更简单有效的替代方法仅需要了解新的数据包到达率。

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