On a low-complexity subblock partitioning sequence for PAPR reduction of OFDM system

Po-Hao Chang, S. Jeng, Jia-Ming Chen, Jia-Yu Lin
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Abstract

Conventional partial transmit sequence (PTS) orthogonal frequency division multiplexing (OFDM) system requires high hardware or high algorithm computational complexity to reduce peak to average power ratio (PAPR) so that signal distortion and power can be reduced during transmission. The Lim's PTS OFDM system is applied to this paper in the beginning with the aim at reducing hardware complexity. Since the emphasis of this paper is placed on subblock partitioning method, we then employ linear subblock partitioning method and realize the multiplications and the additions of radix-2 inverse fast Fourier transform (IFFT) butterfly diagram with linear characterization. We find that the complementary cumulative distribution function (CCDF) curve of linear subblock partitioning is close to that of non-linear subblock partitioning, and therefore our method can yield the same performance with more hardware complexity reduction.
一种降低OFDM系统PAPR的低复杂度子块划分序列
传统的部分发射序列正交频分复用(OFDM)系统对降低峰值平均功率比(PAPR)的硬件要求较高或算法计算复杂度较高,从而降低传输过程中的信号失真和功率。本文一开始就采用了Lim的PTS OFDM系统,目的是降低硬件复杂度。由于本文的重点是子块划分方法,因此我们采用线性子块划分方法,实现了具有线性表征的基数-2逆快速傅里叶变换(IFFT)蝴蝶图的乘法和加法。我们发现线性子块划分的互补累积分布函数(CCDF)曲线与非线性子块划分的互补累积分布函数(CCDF)曲线接近,因此我们的方法可以在更大程度上降低硬件复杂度的情况下获得相同的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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