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Generalized Zadoff-Chu Sequences With Low PMEPR Property

Publisher: IEEE

Abstract:

In this letter, a general class of polyphase sequences called Generalized Zadoff-Chu (GZC) sequences is presented, which is based on a quadratic function with real-valued...View more

Abstract:

In this letter, a general class of polyphase sequences called Generalized Zadoff-Chu (GZC) sequences is presented, which is based on a quadratic function with real-valued coefficients. The conventional ZC sequences, P3, and P4 codes are included as special cases of GZC sequences. It is shown that, with the help of grid search algorithm, the optimized GZC sequences have significantly lower PMEPR than the well-known sequences, such as Golay sequences, m-sequences, P3 and P4 codes, and ZC sequences. Numerical simulations suggest that the minimum PMEPR tends to a small constant of less than 1.43 dB as the sequence length approaches infinity.
Published in: IEEE Signal Processing Letters ( Volume: 31)
Page(s): 1174 - 1178
Date of Publication: 16 April 2024

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Publisher: IEEE

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