基于块差分编码的正交频分复用水声通信系统
Underwater acoustic OFDM communication systems based on block differential encoding
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摘要: 在正交频分复用(OFDM)系统中, 块差分编码方案中的差分调制能够在信道状态未知的情况下实现低复杂度鲁棒通信, 其编码过程带来的分集增益可有效提升抗衰落性能。然而, 水声信道的强时频双选性与低信噪比仍是限制当前系统应用的主要问题。本文提出一种基于块差分编码的OFDM水声通信系统, 在发射端使用频域块差分编码方案, 并与多进制Turbo码级联, 以提高低信噪比条件下的可靠性; 针对信道双选性造成相邻子载波相关系数下降的问题, 提出一种基于子载波相关系数估计值的多进制差分符号对数似然矢量计算方法。仿真结果表明, 在时变多径水声信道下, 所提方案在频带利用率为0.5 (bit/s)/Hz和1 (bit/s)/Hz时相比同速率的差分相移键控和相移键控方案存在4 dB和2 dB增益。海试结果表明, 所提方案在频带利用率为0.5 (bit/s)/Hz和1 (bit/s)/Hz时, 正确译码的信噪比门限分别为7 dB和11 dB。Abstract: In orthogonal frequency division multiplexing (OFDM) systems, the differential modulation inherent in block differential encoding enables low-complexity and robust communication without requiring channel state information, while the coding process provides diversity gain that can effectively enhance the performance against fading. However, this scheme still faces challenges such as strong time-frequency double selectivity and low signal-to-noise ratio (SNR) in underwater acoustic channels. This paper proposes an OFDM communication system based on block differential encoding for underwater acoustic communications. At the transmitter, a frequency-domain block differential encoding scheme is employed. To enhance system reliability under low SNR conditions, it is concatenated with symbol-based Turbo codes. A method is proposed to calculate non-binary differential symbol log-likelihood vectors based on estimated subcarrier correlation coefficients, addressing the degradation of correlation between adjacent subcarriers in time-frequency doubly-selective channels. The simulation results demonstrate that the proposed scheme has 4 dB and 2 dB gains compared to differential phase shift keying (DPSK) scheme and phase shift keying (PSK) scheme at the same rate when the spectral efficiencies are 0.5 (bit/s)/Hz and 1 (bit/s)/Hz, respectively. The sea trial results demonstrate that the SNR thresholds for correct decoding of the proposed scheme are 7 dB and 11 dB when the spectral efficiencies are 0.5 (bit/s)/Hz and 1 (bit/s)/Hz, respectively.
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