用于无线通信系统的基于优化的 OFDM 信号的 PAPR 降低技术

Serghini Elaage , Abdelmounim Hmamou , Mohammed EL Ghzaoui , Nabil Mrani
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引用次数: 0

摘要

OFDM(正交频分复用)是一种广泛应用于 Wi-Fi(无线保真)、LTE(长期演进)和 4 G 等许多标准的调制技术。然而,OFDM 的主要限制之一是其较高的 PAPR(峰均功率比)。在本文中,我们将首先介绍一些降低与 OFDM 信号相关的 PAPR 的方法。我们将讨论一些方法,如削波、选择性映射 SLM、部分传输序列 (PTS) 和音调保留 (TR)。在详细介绍 TR 方法之前,让我们先列出它们的优缺点。这项工作旨在利用共轭不同算法,在遵守 IEEE 802.11a 标准频率规范的前提下,提高 TR 方法在收敛速度和降低 PAPR 方面的性能。所提出的算法基于梯度法、共轭梯度法和准牛顿法,在降低 PAPR 和收敛速度方面表现出色。选择合适的技术取决于几个因素:要求降低的 PAPR、可接受的复杂度和性能(频谱效率、延迟等)。在实践中,必须在这些不同标准之间进行权衡。研究表明,准牛顿法算法及其两个变体的收敛速度更快。
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PAPR reduction techniques optimization-based OFDM signal for wireless communication systems

OFDM (Orthogonal Frequency Division Multiplexing) is a widely used modulation technique in many standards such as Wi-Fi (Wireless Fidelity), LTE (Long Term Evolution), and 4 G. It allows for high transmission data rates and excellent spectral efficiency. However, one of the main limitations of OFDM is its high PAPR (Peak-to-Average Power Ratio). In this paper, we will first describe some methods to reduce the PAPR associated with OFDM signal. We will discuss some methods such as the clipping, the Selective mapping SLM, the Partial Transmit Sequence (PTS), and the Tone Reservation (TR). Let's list their advantages and disadvantages before focusing on the TR method which we will detail. This work aims to improve the performance of the TR method in terms of speed of convergence and reduction of the PAPR, using the conjugate different algorithms while respecting the frequency specifications of the IEEE 802.11a standard. The proposed algorithm which is based on the gradient method, Conjugate gradient methods, and Quasi-Newton method shows good performance regarding PAPR reduction and speed of convergence. The choice of an appropriate technique depends on several factors: required PAPR reduction, acceptable complexity, and performances (spectral efficiency, latency, etc.). A trade-off must be found in practice between these different criteria. It has been shown that the Quasi-Newton method algorithm with its two variants converges more quickly.

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