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A Sparse-Bayesian Approach for the Design of Robust Digital Predistorters Under Power-Varying Operation

机译:一种稀疏贝叶斯方法,用于设计功率变化操作下的鲁棒数字预失真器

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摘要

In this article, a sparse-Bayesian treatment is proposed to solve the crucial questions posed by power amplifier (PA) and digital predistorter (DPD) modeling. To learn a model, the advanced Bayesian framework includes a group of specific processes that maximize the likelihood of the measured data: regressor pursuit and identification, coefficient estimation, stopping criterion, and regressor deselection. The relevance vector machine (RVM) method is reformulated theoretically to be implemented in complex-valued linear regression. In essence, given an initial set of candidate regressors, the result of this sparse-Bayesian learning approach is the most likely model. Experimental results are provided for the linearization of class AB and class J PAs driven by a 30-MHz fifth-generation new radio signal for a fixed average power, where the evolution of the figures of merit versus the number of active coefficients is examined for the proposed sparse-Bayesian pursuit (SBP) algorithm in comparison to other greedy algorithms. The SBP presents a good performance in terms of linearization capabilities and computational cost. Furthermore, the proposed Bayesian framework enabled the design of a DPD model structure, deselect regressors, and readjust coefficients in a direct learning architecture, demonstrating the robustness to changes in the power level over a 10-dB range.
机译:本文提出了一种稀疏贝叶斯处理方法,以解决功率放大器(PA)和数字预失真器(DPD)建模带来的关键问题。为了学习模型,高级贝叶斯框架包括一组特定过程,这些过程可以最大限度地提高测量数据的可能性:回归变量追踪和识别、系数估计、停止准则和回归变量选择。从理论上重新表述了相关性向量机(RVM)方法,以在复值线性回归中实现。从本质上讲,给定一组初始候选回归变量,这种稀疏贝叶斯学习方法的结果是最有可能的模型。实验结果为30 MHz第五代新无线电信号驱动的AB类和J类PA的线性化提供了实验结果,与其他贪婪算法相比,研究了所提出的稀疏贝叶斯追踪(SBP)算法的品质因数与有功系数数的演变。SBP在线性化能力和计算成本方面表现出良好的性能。此外,所提出的贝叶斯框架能够在直接学习架构中设计 DPD 模型结构、取消选择回归器和重新调整系数,从而证明对 10 dB 范围内功率电平变化的鲁棒性。

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