一种三阶段耦合非线性 MMSE 干扰抑制组合辅助 MIMO-OFDM 接收器及其 EXIT 图表分析

IF 5.3 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC
Jue Chen;Siyao Lu;Tsang-Yi Wang;Jwo-Yuh Wu;Chih-Peng Li;Soon Xin Ng;Robert G. Maunder;Lajos Hanzo
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引用次数: 0

摘要

5G 多入多出正交频分复用(MIMO-OFDM)波形的解调参考信号是为支持最小均方误差干扰抑制组合(MMSE-IRC)均衡而设计的,由于其在 5G 典型的密集频率重用情况下性能更强,MMSE-IRC 均衡已成为最先进的技术。相比之下,4G LTE 系统通常使用涡轮均衡技术。当接收到的信号星座变得线性不可分时,非线性接收器技术系列往往非常适合于艰难的秩缺陷场景。因此,我们为干扰受限的 MIMO-OFDM 系统提出了一种新型接收器,它依赖于线性 MMSE-IRC 检测器与附加的非线性均衡器的内在结合。这样,我们就可以实现两全其美,既保留 MMSE-IRC 检测器的干扰抑制能力,又保留 NL 均衡器的卓越性能。我们的解决方案规避了 MMSE-IRC 的潜在失效问题,当 MIMO 信道的自由度被所需用户完全耗尽时,例如发射机有大量传输层的情况。基于这一概念,我们设计了一种新型 NL 均衡器,它依赖于智能排序和候选添加(SOCA)算法。这种复杂度较低的 NL 检测算法特别适合使用并行处理技术在低延迟条件下进行实际硬件实施。简而言之,拟议方案采用 MMSE-IRC 检测器来减轻干扰。它首先估计所需的用户信号,然后使用 SOCA 检测器进一步净化接收到的信号。它还能生成软信息,实现涡轮均衡,其中迭代检测器和解码器迭代交换其软信息。我们展示了 BLock Error Rate (BLER) 结果,结果表明所提出的方案总是能以增加复杂度为代价,实现优于传统 MMSE-IRC 检测器的性能。在某些情况下,我们提出的方案可以获得约 1.5 dB 的增益,但代价是复杂度增加了 4 倍。我们证明,可以通过调整 SOCA 检测器的参数化来降低其复杂性,但代价是降低 SOCA 检测器产生的软信息的自洽性,从而略微降低 BLER 性能。为了缓解这一问题,我们建议使用深度学习(DL)来提高软信息的准确性。通过使用这一技术,我们表明,与所提出的 MMSE-IRC-NL-SOCA 方案相比,依赖于 DL 的 MMSE-IRC-NL-SOCA 检测器可以获得约 3 dB 的增益,而代价只是稍微增加了复杂性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Three-Stage-Concatenated Non-Linear MMSE Interference Rejection Combining Aided MIMO-OFDM Receiver and its EXIT-Chart Analysis
The demodulation reference signal of the 5G Multiple-Input Multiple-Output Orthogonal Frequency-Division Multiplexing (MIMO-OFDM) waveform has been designed for supporting Minimum Mean-Square Error-Interference Rejection Combining (MMSE-IRC) equalization, which has become the state-of-the-art, owing to its enhanced performance in the case of dense frequency reuse, which is typical in 5G. By contrast, in the 4G LTE system, typically turbo equalization techniques were used. The family of Non-Linear receiver techniques tend to be eminently suitable for tough rank-deficient scenarios, when the received signal constellation becomes linearly non-separable. Hence, we propose a novel receiver for interference-constrained MIMO-OFDM systems, relying on a linear MMSE-IRC detector intrinsically amalgamated with an additional NL equalizer. In this way, we may achieve the best of both worlds, retaining the interference rejection capability of the MMSE-IRC detector and the superior performance of the NL equalizer. Our solution circumvents the potential failure of the MMSE-IRC, when the MIMO channels' degree freedom is completely exhausted by the desired users in case the transmitter has a high number of transmission layers for example. Based on this concept, we then design a novel NL equalizer relying on the Smart Ordering and Candidate Adding (SOCA) algorithm. This reduced complexity NL detection algorithm is particularly well suited for practical hardware implementation using parallel processing at a low latency. Briefly, the proposed scheme employs the MMSE-IRC detector for mitigating the interference. It makes the first estimate of the desired user signals and then uses the SOCA detector for further decontaminating the received signals. It also generates the soft information, enabling turbo equalization, wherein iterative detector and decoder iteratively exchange their soft information. We present BLock Error Rate (BLER) results, which show that the proposed scheme can always achieve superior performance to the conventional MMSE-IRC detector at the cost of increasing the complexity. In some cases, our proposed scheme can obtain about 1.5 dB gain, at the cost of 4 times higher complexity. We demonstrate that the complexity of the SOCA detector can be reduced by adjusting its parameterization or at the cost of reducing the self-consistency of the soft information produced by the SOCA detector, which slightly erodes the BLER performance. In order to mitigate this, we propose to use Deep Learning (DL) for enhancing the accuracy of the soft information. Using this technique, we show that the MMSE-IRC-NL-SOCA detector relying on DL attains about 3 dB gain at the cost of only marginally increasing the complexity, compared to the proposed MMSE-IRC-NL-SOCA scheme.
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CiteScore
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