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High-throughtput random access via codes on graphs

机译:通过图形上的代码进行高吞吐量的随机访问

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Recently, contention resolution diversity slotted ALOHA (CRDSA) has been introduced as a simple but effective improvement to slotted ALOHA. It relies on MAC burst repetitions and on interference cancellation to increase the normalized throughput of a classic slotted ALOHA access scheme. CRDSA allows achieving a larger throughput than slotted ALOHA, at the price of an increased average transmitted power. A way to trade-off the increment of the average transmitted power and the improvement of the throughput is presented in this paper. Specifically, it is proposed to divide each MAC burst in k sub-bursts, and to encode them via a (n, k) erasure correcting code. The n encoded sub-bursts are transmitted over the MAC channel, according to specific time/frequency-hopping patterns. Whenever n - e ≥ k sub-bursts (of the same burst) are received without collisions, erasure decoding allows recovering the remaining e sub-bursts (which were lost due to collisions). An interference cancellation process can then take place, removing in e slots the interference caused by the e recovered sub-bursts, possibly allowing the correct decoding of sub-bursts related to other bursts. The process is thus iterated as for the CRDSA case.
机译:最近,竞争解决方案多样性时隙ALOHA(CRDSA)已被引入,作为对时隙ALOHA的简单但有效的改进。它依靠MAC突发重复和干扰消除来增加经典时隙ALOHA接入方案的归一化吞吐量。与增加时隙的ALOHA相比,CRDSA可以实现更大的吞吐量,但代价是平均发射功率增加。本文提出了一种权衡平均发射功率增量和吞吐量提高的方法。具体地,提出了将每个MAC突发分成k个子突发,并且经由(n,k)个纠错码对它们进行编码。根据特定的时间/跳频模式,在MAC信道上发送n个编码的子突发。每当接收到n-e≥k个(相同突发的)子突发而没有冲突时,擦除解码就可以恢复剩余的e个子突发(由于冲突而丢失)。然后可以进行干扰消除过程,在e个时隙中消除由e个恢复的子突发引起的干扰,可能允许对与其他突发相关的子突发进行正确的解码。因此,就CRDSA情况而言,该过程是重复进行的。

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