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Radar matched filtering using the fractional fourier transform

机译:使用分数阶傅里叶变换的雷达匹配滤波

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摘要

Abstract-A matched filter is the optimal linear filter for maximizing the signal to noise ratio (SNR) in the presence of additive noise. Matched filters are commonly used in radar systems where the transmitted signal is known and may be used as a replica to be correlated with the received signal which can be carried out by multiplication in the frequency domain by applying Fourier Transform (FT). Fractional Fourier transform (FrFT) is the general case for the FT and is superior in chirp pulse compression using the optimum FrFT order. In this paper a matched filter is implemented for a chirp radar signal in the optimum FrFT domain. Mathematical formula for a received chirp signal in the frequency domain and a generalized formula in the fractional Fourier domain are presented in this paper using the Principle of Stationary Phase (PSP). These mathematical expressions are used to show the limitations of the matched filter in the fractional Fourier domain. The parameters that affect the chirp signal in the optimum fractional Fourier domain are described. The performance enhancement by using the matched filter in the fractional Fourier domain for special cases is presented.
机译:摘要-匹配滤波器是用于在存在附加噪声的情况下最大化信噪比(SNR)的最佳线性滤波器。匹配滤波器通常用于雷达系统,在该系统中,发射信号是已知的,并且可以用作与接收信号相关的副本,可以通过应用傅立叶变换(FT)在频域中进行乘法来实现。分数傅里叶变换(FrFT)是FT的一般情况,并且在使用最佳FrFT阶的线性调频脉冲压缩中表现出色。在本文中,针对最佳FrFT域中的线性调频雷达信号实现了匹配滤波器。本文利用平稳相位原理(PSP)给出了频域中接收到的线性调频信号的数学公式和分数阶傅里叶域的广义公式。这些数学表达式用于显示分数阶傅里叶域中匹配滤波器的局限性。描述了在最佳分数傅里叶域中影响线性调频信号的参数。提出了在特殊情况下使用分数阶傅里叶域中的匹配滤波器来提高性能。

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