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Protocol Sequences for the Multiple-Packet Reception Channel Without Feedback

机译:无反馈的多数据包接收通道的协议序列

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Consider a time-slotted communication channel that is shared by active users transmitting to a single receiver. It is assumed that the receiver has the ability of the multiple-packet reception to correctly receive up to () simultaneously transmitted packets. Each user accesses the channel following a deterministic binary sequence, called the protocol sequence, and transmits a packet within a channel slot if the sequence value is equal to one. If the users are not time synchronized, the relative shifts among them can cause significant fluctuation in throughput. If the throughput of each user is independent of relative shifts, then the adopted protocol sequence set is said to be (TI). If we define worst-case system throughput as the minimal system throughput that can be guaranteed for any set of relative shifts, then TI sequences maximize it and hence are of fundamental interest. This paper investigates TI sequences for . Several new results are obtained including throughput value as a function of the duty factors, a lower bound on the sequence period, a construction that achieves the lower bound on the sequence period, and theorems on the intrinsic structure that establish connections with some other families of binary sequences.
机译:考虑由发送到单个接收器的活动用户共享的时隙通信信道。假定接收机具有多分组接收的能力,以正确接收多达()个同时发送的分组。每个用户按照确定的二进制序列(称为协议序列)访问信道,如果序列值等于1,则在信道时隙内发送数据包。如果用户不是时间同步的,则它们之间的相对偏移会导致吞吐量的显着波动。如果每个用户的吞吐量独立于相对班次,则采用的协议序列集称为(TI)。如果我们将最坏情况下的系统吞吐量定义为可以为任何一组相对移位所保证的最小系统吞吐量,则TI序列将其最大化,因此具有根本的意义。本文研究了TI的TI序列。获得了一些新的结果,包括吞吐量值与占空比的函数关系,序列周期的下限,实现序列周期的下限的结构以及与其他一些族的连接建立内在结构的定理二进制序列。

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