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Perfect Periodic Sequences with Low PAPR
| Nome: | Descrição: | Tamanho: | Formato: | |
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| Different coding sequences have huge effects on the performance of Code Division Multiple Access and Orthogonal Frequency Division Multiple Access communication systems. We propose new perfect sequences, derived from an Inverse Discrete Fourier Transform of Golay codes, and present both a mathematical and hardware-based direct/inverse generator for these new sequences. Our analysis reveals that these new sequences, named Orthogonal Perfect DFT Golay (OPDG) codes, have better autocorrelation and cross-correlation properties than the Golay codes. High Peak-to-Average Power Ratio (PAPR) is identified as one of the main practical problems involving Orthogonal Frequency Division Multiple Access power transmission. To minimize this problem, we introduce a bipolar decomposition of our new perfect sequences that permit the lowest PAPR (equal to 1) for each of the new bipolar codes. Additionally, this paper shows that the new bipolar codes derived from OPDG sequences outperform orthogonal Gold codes regarding error transmission probabilities. | 876.4 KB | Adobe PDF |
Orientador(es)
Resumo(s)
Different coding sequences have huge effects on the performance of Code Division Multiple Access and Orthogonal Frequency Division Multiple Access communication systems. We propose new perfect sequences, derived from an Inverse Discrete Fourier Transform of Golay codes, and present both a mathematical and hardware-based direct/inverse generator for these new sequences. Our analysis reveals that these new sequences, named Orthogonal Perfect DFT Golay (OPDG) codes, have better autocorrelation and cross-correlation properties than the Golay codes. High Peak-to-Average Power Ratio (PAPR) is identified as one of the main practical problems involving Orthogonal Frequency Division Multiple Access power transmission. To minimize this problem, we introduce a bipolar decomposition of our new perfect sequences that permit the lowest PAPR (equal to 1) for each of the new bipolar codes. Additionally, this paper shows that the new bipolar codes derived from OPDG sequences outperform orthogonal Gold codes regarding error transmission probabilities.
Descrição
Gasparovic, M. - Scopus ID: 57190659863
EISBN - 978-1-6654-1588-0
Date of Conference: 11-12 February 2021
EISBN - 978-1-6654-1588-0
Date of Conference: 11-12 February 2021
Palavras-chave
Perfect Sequences Orthogonal Perfect Periodic Sequences Gold code Golay code CDMA OFDMA
Contexto Educativo
Citação
M. Ferreira, M. Gašparović, G. Manjunath, S. Priem-Mendes and J. S. Pereira, "Perfect Periodic Sequences with Low PAPR," 2021 Telecoms Conference (ConfTELE), Leiria, Portugal, 2021, pp. 1-6, doi: https://doi.org/10.1109/ConfTELE50222.2021.9435543.
Editora
IEEE Canada
Licença CC
Sem licença CC