基于互信息考虑三次度量的星型32/64 QAM方案吞吐量比较

Reo Kobayashi, T. Kawamura, N. Miki, M. Sawahashi
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引用次数: 5

摘要

考虑调制信号的峰均功率比(PAPR),比较了基于互信息(MI)的星型32/64QAM和方形32/64QAM方案的可实现吞吐量。作为PAPR标准,我们使用立方度量(CM),它直接对应于功率放大器的传输回退。在分析中,我们从最小化所需的接收信噪比(SNR)的角度出发,考虑到实现峰值吞吐量的CM,即最大无差错传输速率,提出了星32或64QAM方案的最佳环比。我们表明,考虑到CM在峰值吞吐量时所需的接收信噪比最小,对于星32QAM和星64QAM,环数分别为M = 3和4。然后,我们用最佳环比证明,考虑CM,与方形32QAM方案相比,M = 3的(4,12,16)星型32QAM方案获得了更低的所需接收信噪比。同样地,我们证明了M = 4的(4,12,20,28)星型64QAM方案与方形64QAM方案在考虑CM的情况下实现了几乎相同的所需接收信噪比。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Throughput comparisons of star 32/64 QAM schemes based on mutual information considering cubic metric
This paper presents comparisons of the achievable throughput between the star 32/64QAM and square 32/64QAM schemes based on mutual information (MI) considering the peak-to-average power ratio (PAPR) of the modulated signal. As a PAPR criterion, we use a cubic metric (CM) that directly corresponds to the transmission back-off of a power amplifier. In the analysis, we present the best ring ratio for the star 32 or 64QAM scheme from the viewpoint of minimizing the required received signal-to-noise power ratio (SNR) considering the CM that achieves the peak throughput, i.e., maximum error-free transmission rate. We show that the required received SNR considering the CM at the peak throughput is minimized with the number of rings of M = 3 and 4 for star 32QAM and star 64QAM, respectively. Then, we show with the best ring ratios, that the (4, 12, 16) star 32QAM scheme with M = 3 achieves a lower required received SNR considering the CM compared to that for the square 32QAM scheme. Similarly, we show that the (4, 12, 20, 28) star 64QAM scheme with M = 4 achieves almost the same required received SNR considering the CM as that for the square 64QAM scheme.
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