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Generalized discrete Fourier transform with non-linear phase: Theory and design.

机译:具有非线性相位的广义离散傅里叶变换:理论和设计。

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摘要

Constant modulus transforms like discrete Fourier transform (DFT), Walsh transform, and Gold codes have been successfully used over several decades in various engineering applications, including discrete multi-tone (DMT), orthogonal frequency division multiplexing (OFDM) and code division multiple access (CDMA) communications systems. Among these popular transforms, DFT is a linear phase transform and widely used in multicarrier communications due to its performance and fast algorithms. In this thesis, a theoretical framework for Generalized DFT (GDFT) with nonlinear phase exploiting the phase space is developed. It is shown that GDFT offers sizable correlation improvements over DFT, Walsh, and Gold codes. Brute force search algorithm is employed to obtain orthogonal GDFT code sets with improved correlations. Design examples and simulation results on several channel types presented in the thesis show that the proposed GDFT codes, with better auto and cross-correlation properties than DFT, lead to better bit-error-rate performance in all multi-carrier and multi-user communications scenarios investigated. It is also highlighted how known constant modulus code families such as Walsh, Walsh-like and other codes are special solutions of the GDFT framework. In addition to theoretical framework, practical design methods with computationally efficient implementations of GDFT as enhancements to DFT are presented in the thesis. The main advantage of the proposed method is its ability to design a wide selection of constant modulus orthogonal code sets based on the desired performance metrics mimicking the engineering specs of interest.;Orthogonal Frequency Division Multiplexing (OFDM) is a leading candidate to be adopted for high speed 4G wireless communications standards due to its high spectral efficiency, strong resistance to multipath fading and ease of implementation with Fast Fourier Transform (FFT) algorithms. However, the main disadvantage of an OFDM based communications technique is of its high PAPR at the RF stage of a transmitter. PAPR dominates the power (battery) efficiency of the radio transceiver. Among the PAPR reduction methods proposed in the literature, Selected Mapping (SLM) method has been successfully used in OFDM communications. In this thesis, an SLM method employing GDFT with closed form phase functions rather than fixed DFT for PAPR reduction is introduced. The performance improvements of GDFT based SLM PAPR reduction for various OFDM communications scenarios including the WiMAX standard based system are evaluated by simulations. Moreover, an efficient implementation of GDFT based SLM method reducing computational cost of multiple transform operations is forwarded. Performance simulation results show that power efficiency of non-linear RF amplifier in an OFDM system employing proposed method significantly improved.
机译:诸如离散傅里叶变换(DFT),沃尔什变换和Gold码之类的恒定模数变换已在各种工程应用中成功使用了数十年,包括离散多音(DMT),正交频分复用(OFDM)和码分多址(CDMA)通信系统。在这些流行的变换中,DFT是线性相位变换,由于其性能和快速算法而广泛用于多载波通信中。本文提出了一种利用相空间开发具有非线性相位的广义DFT的理论框架。结果表明,与DFT,Walsh和Gold代码相比,GDFT提供了相当大的相关性改进。采用蛮力搜索算法来获得具有改进的相关性的正交GDFT码集。本文提出的几种信道类型的设计实例和仿真结果表明,所提出的GDFT码具有比DFT更好的自相关和互相关特性,在所有多载波和多用户通信中带来了更好的误码率性能。情景调查。还强调了已知的恒定模量代码系列(例如Walsh,类似Walsh的代码和其他代码)是GDFT框架的特殊解决方案。除了理论框架外,本文还提出了具有计算效率的GDFT作为DFT增强功能的实用设计方法。拟议方法的主要优点是它能够根据模仿感兴趣的工程规格的所需性能指标设计广泛选择的恒定模数正交代码集。正交频分复用(OFDM)是最适合采用的候选方法高速4G无线通信标准,因为其频谱效率高,对多径衰落具有很强的抵抗力,并且易于通过快速傅立叶变换(FFT)算法实现。然而,基于OFDM的通信技术的主要缺点在于其在发射机的RF阶段的PAPR高。 PAPR决定了无线电收发器的电源(电池)效率。在文献中提出的降低PAPR的方法中,选择映射(SLM)方法已成功用于OFDM通信中。本文介绍了一种SLM方法,该方法采用具有闭式相位函数的GDFT而不是固定DFT来降低PAPR。通过仿真评估了针对GDFT的SLM PAPR降低对各种OFDM通信场景(包括基于WiMAX标准的系统)的性能改进。此外,提出了一种基于GDFT的SLM方法的有效实现,该方法可降低多次变换操作的计算成本。性能仿真结果表明,采用所提出方法的OFDM系统中非线性RF放大器的功率效率得到了显着提高。

著录项

  • 作者

    Agirman-Tosun, Handan.;

  • 作者单位

    New Jersey Institute of Technology.;

  • 授予单位 New Jersey Institute of Technology.;
  • 学科 Engineering Electronics and Electrical.
  • 学位 Ph.D.
  • 年度 2010
  • 页码 126 p.
  • 总页数 126
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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