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Identifying a Class of Multiple Shift Complementary Sequences in the Second Order Cosets of the First Order Reed-Muller Codes

机译:在第一阶Reed-Muller码的二阶轴中识别一类多移互补序列

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Multiple-shift complementary sequences (MCS), a generalized form of Golay complementary sequences, have recently been introduced to encode OFDM signals, allowing a better trade-off between the code rate and peak-to-mean envelope power ratio (PMEPR). However, a table of such sequences needs to be constructed by exhaustive search, a practically impossible task for a moderately large number of sub-carriers. As has been done for Golay complementary sequences and generalized Golay complementary sequences, this paper successfully identifies a class of MCS as the second order cosets of the first order Reed-Muller codes. We also present a new proof for the PMEPR of MCS.
机译:最近引入了多变型互补序列(MCS),一种广义形式的高利互补序列,以编码OFDM信号,允许在码率和峰值到均方的包络功率比(PMEPR)之间更好地折衷。然而,需要通过详尽的搜索来构造这种序列的表,这对于中等大量的子载波进行实际上不可能的任务。正如Golay互补序列和广义的高利酒互补序列所做的那样,本文成功地将一类MCS识别为第一阶Reed-Muller码的二阶轴。我们还为MCS的PMEPR展示了一个新的证据。

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