In this paper, we analyze binary-tree algorithms in a setup in which the receiver can perform multi-packet reception (MPR) of up to and including K packets simultaneously. The analysis addresses both traffic-independent performance as well as performance under Poisson arrivals. For the former case, we show that the throughput, when normalized with respect to the assumed linear increase in resources required to achieve K-MPR capability, tends to the same value that holds for the single-reception setup. However, when coupled with Poisson arrivals in the windowed access scheme, the normalized throughput increases with K, and we present evidence that it asymptotically tends to 1. We also provide performance results for the modified tree algorithm with K-MPR in the clipped access scheme. To the best of our knowledge, this is the first paper that provides an analytical treatment and a number of fundamental insights in the performance of tree-algorithms with MPR.
翻译:在本文中,我们分析一个组合中的二树算法,使接收者能够同时对包括K包的顶层进行多包装接收(MPR),分析涉及交通独立的性能和Poisson抵达时的性能。在前一案例中,我们表明,当与实现K-MPR能力所需资源的假设线性增长相适应时,输送量往往与单一接收装置具有同样的价值。然而,当接收者与Poisson到达窗口接入计划时,与K的正常吞吐量增加,我们提出证据,证明它从本质上倾向于1. 我们还为剪接访问计划中与K-MPR的修改型树算法提供业绩结果。据我们所知,这是第一份文件,它提供了分析治疗,并在与MPR的树木-althms的性能方面提供了一些基本见解。