Time-frequency analysis of frequency-coded signals

O.A. Rogozovskyi, L. Stankoviae, I. Djuroviae
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引用次数: 1

Abstract

Application of time-frequency based techniques on the analysis of frequency-coded signals is considered. Their performance are compared on the frequency-coded signals with optimal Costas (1984) sequence. For signals with constant frequencies, within one coding interval (CW signals), satisfactory results can be achieved by using the spectrogram with appropriate lag window. For time-varying (including linear frequency modulated) elementary signals the spectrogram exhibits poor time-frequency resolution and estimation accuracy. The estimation accuracy and time-frequency concentration improvement for this kind of signals can be achieved by using the cross-terms reduced version of the Wigner distribution, the S-method. In the case of linear frequency modulated elementary signals very accurate results can be obtained by using adaptive fractional Fourier transform, introduced in this paper. It is based on the concentration measure of the time-frequency representations. In order to improve the estimation accuracy in a high noise environment a post median filtering is applied to the resulting, estimate.
频率编码信号的时频分析
考虑了基于时频技术在频率编码信号分析中的应用。在最优Costas(1984)序列的频率编码信号上比较了它们的性能。对于频率恒定的信号,在一个编码间隔内(连续波信号),采用适当的滞后窗的频谱图可以获得满意的结果。对于时变(包括线性调频)基本信号,频谱图表现出较差的时频分辨率和估计精度。采用维格纳分布的交叉项简化版s方法可以提高这类信号的估计精度和时频浓度。本文介绍了在线性调频初等信号的情况下,采用自适应分数傅里叶变换可以得到非常精确的结果。它是基于时间-频率表示的浓度度量。为了提高在高噪声环境下的估计精度,对得到的估计应用后中值滤波。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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