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A Low-Complexity Digital Predistortion Algorithm for Power Amplifier Linearization

机译:用于功率放大器线性化的低复杂度数字预失真算法

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摘要

Transmission signals of modern communication systems, such as orthogonal frequency-division multiplexing signals, usually have large peak-to-average power ratio. These signals are sensitive to the power amplifier’s nonlinearity, which generates both in-band distortion and out-of-band spectral regrowth. The adaptive digital predistortion (DPD) is an efficient linearization technique without sacrificing the power efficiency. To estimate the DPD coefficients, numerical instability and computational complexity are bottlenecks. In this paper, we propose a general approach to derive orthonormal basis functions, which can improve the numerical stability during the coefficients estimation. By applying the orthonormal basis functions, we further propose an adaptive algorithm that exhibits a low computation complexity of least mean squares algorithm while retaining the fast convergence speed of recursive least squares algorithm. Both simulation and experimental results validate the effectiveness of the proposed algorithm.
机译:现代通信系统的传输信号,例如正交频分复用信号,通常具有较大的峰均功率比。这些信号对功率放大器的非线性很敏感,它会产生带内失真和带外频谱再生。自适应数字预失真(DPD)是一种有效的线性化技术,不会牺牲功率效率。要估计DPD系数,数值不稳定和计算复杂性是瓶颈。在本文中,我们提出了一种导出正交基函数的通用方法,该方法可以提高系数估计过程中的数值稳定性。通过应用正交基函数,我们进一步提出了一种自适应算法,该算法在保持递归最小二乘法的快速收敛速度的同时,展现出最小均方算法的低计算复杂度。仿真和实验结果均验证了该算法的有效性。

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