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Equation-Method for correcting clipping errors in OFDM signals

机译:校正OFDM信号中削波误差的方程式方法

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摘要

Orthogonal frequency division multiplexing (OFDM) is the digital modulation technique used by 4G and many other wireless communication systems. OFDM signals have significant amplitude fluctuations resulting in high peak to average power ratios which can make an OFDM transmitter susceptible to non-linear distortion produced by its high power amplifiers (HPA). A simple and popular solution to this problem is to clip the peaks before an OFDM signal is applied to the HPA but this causes in-band distortion and introduces bit-errors at the receiver. In this paper we discuss a novel technique, which we call the Equation-Method, for correcting these errors. The Equation-Method uses the Fast Fourier Transform to create a set of simultaneous equations which, when solved, return the amplitudes of the peaks before they were clipped. We show analytically and through simulations that this method can, correct all clipping errors over a wide range of clipping thresholds. We show that numerical instability can be avoided and new techniques are needed to enable the receiver to differentiate between correctly and incorrectly received frequency-domain constellation symbols.
机译:正交频分复用(OFDM)是4G和许多其他无线通信系统使用的数字调制技术。 OFDM信号具有明显的幅度波动,导致较高的峰均功率比,这会使OFDM发送器容易受到其高功率放大器(HPA)产生的非线性失真的影响。解决此问题的一种简单而流行的解决方案是在将OFDM信号施加到HPA之前对峰值进行削波,但这会导致带内失真并在接收器处引入误码。在本文中,我们讨论了一种新颖的技术,称为方程方法,用于纠正这些错误。方程方法使用快速傅立叶变换来创建一组联立方程,求解后,这些峰将在削峰之前返回振幅。我们通过分析和仿真显示,该方法可以在宽范围的限幅阈值范围内校正所有限幅误差。我们表明,可以避免数值不稳定性,并且需要新技术来使接收器能够区分正确和错误接收的频域星座符号。

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