Tracking of frequency in a time-frequency representation

W. Roguet, N. Martin, A. Chéhikian
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引用次数: 11

Abstract

For non-stationary signals, the evolution of frequency characteristics with time may bring useful information to approach the underlying physical process. Time-frequency representations may facilitate such an interpretation. Here, we consider a representation obtained by the ARCAP method, which is adapted to narrow band signals. At the end of the analysis, at each sampling date, the signal is characterized by a set of two component vectors: a characteristic frequency and the signal power at that frequency. The problem is to track automatically these sparse points to obtain the evolution along time for each modulation. The originality of the proposed method is to track the points of the ARCAP representation thanks to a Kalman filter, based on a frequency modulation model. After a brief presentation of the theoretical methods, we show the results obtained on various signals.
以时-频表示的频率跟踪
对于非平稳信号,频率特性随时间的演变可以提供有用的信息来接近潜在的物理过程。时频表示法可以促进这种解释。这里,我们考虑由ARCAP方法获得的表示,该方法适用于窄带信号。在分析结束时,在每个采样日期,信号由一组两个分量向量表征:特征频率和该频率下的信号功率。问题是如何自动跟踪这些稀疏点,以获得每次调制的随时间演变。该方法的独创性在于基于调频模型的卡尔曼滤波来跟踪ARCAP表示的点。在简要介绍了理论方法之后,我们展示了在各种信号上得到的结果。
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