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Closed-Loop Sign Algorithms for Low-Complexity Digital Predistortion: Methods and Performance

机译:低复杂性数字预失真的闭环符号算法:方法和性能

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In this article, we study digital predistortion (DPD)-based linearization with a specific focus on millimeter-wave (mmW) active antenna arrays. Due to the very large-channel bandwidths and beam-dependence of nonlinear distortion in such systems, we present a closed-loop DPD learning architecture, lookup table (LUT)-based memory DPD models, and low-complexity sign-based estimation algorithms such that even continuous DPD learning could be technically feasible. To this end, three different learning algorithms—sign, signed regressor, and sign–sign—are formulated for the LUT-based DPD models such that the potential rank deficiencies, experienced in earlier methods, are avoided while facilitating greatly reduced learning complexity. The injection-based LUT DPD structure is also shown to allow for low numbers and reduced dynamic range of the involved LUT entries. Extensive RF measurements utilizing a state-of-the-art mmW active antenna array system at 28 GHz are carried out and reported to validate the methods, incorporating very wide channel bandwidths of 400 and 800 MHz while pushing the array close to saturation. In addition, the processing and learning complexities of the considered techniques are analyzed, which, together with the measured linearization performance figures, allows to assess the complexity–performance tradeoffs of the proposed solutions. Overall, the results show that efficient mmW array linearization can be obtained through the proposed methods at very low complexity.
机译:在本文中,我们研究了基于毫米波(MMW)有源天线阵列的特定焦点的数字预失真(DPD)线性化。由于这种系统中非线性失真的非常大的通道带宽和光束依赖性,我们呈现了一个闭环DPD学习架构,查找表(LUT)基础的内存DPD模型,以及基于低复杂性符号的估计算法即使是连续的DPD学习也可以在技术上是可行的。为此,为基于LUT的DPD模型配制了三种不同的学习算法 - 标志,签名的回归线和标志 - 以提前的方法经历的潜在等级缺陷,同时促进了大大降低学习复杂性。还显示基于喷射的LUT DPD结构,以允许涉及的LUT条目的低数量和减少的动态范围。利用28GHz的广泛的RF测量以28GHz在28GHz处进行,并报告以验证该方法,并在推动阵列接近饱和时的同时包含400和800 MHz的非常宽的通道带宽。此外,分析了所考虑的技术的处理和学习复杂性,其中与测量的线性化性能数字一起允许评估所提出的解决方案的复杂性性能权衡。总的来说,结果表明,可以通过在非常低的复杂度下通过所提出的方法获得有效的MMW阵列线性化。

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