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Performance of the maximum likelihood constant frequency estimator for frequency tracking

机译:用于频率跟踪的最大似然恒定频率估计器的性能

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The performance of maximum likelihood (ML) estimators for an important frequency estimation problem is considered when the signal model assumptions are not valid. The motivation for this problem is to understand the robustness of the hidden Markov model-maximum likelihood (HMM-ML) tandem frequency estimator, where the signal is divided into time blocks, and the frequency in each time block is estimated using the ML approach under the assumption that the signal has a constant frequency in each time block. In order to analyze the sensitivity of ML estimators to the model assumptions, the mean frequency of a discrete complex tone that has a time-varying (ramp) frequency is estimated under the incorrect assumption that it has a constant frequency. In particular, the behavior of the threshold region with respect to different chirp rates is analyzed, and a simple rule is given. The mean squared error above the threshold region is shown to be constant even at very high SNR levels. These results are supported by simulations.
机译:当信号模型假设无效时,将考虑针对重要频率估计问题的最大似然(ML)估计器的性能。解决此问题的动机是了解隐式马尔可夫模型-最大似然(HMM-ML)串联频率估计器的鲁棒性,在该估计器中,信号被分为多个时间块,并且每个时间块中的频率均使用ML方法估算。假设信号在每个时间块中具有恒定的频率。为了分析ML估计量对模型假设的敏感性,在具有恒定频率的不正确假设下估算了具有时变(斜坡)频率的离散复调的平均频率。特别是,分析了阈值区域相对于不同线性调频率的行为,并给出了一个简单的规则。即使在非常高的SNR电平下,也显示出高于阈值区域的均方误差是恒定的。这些结果得到了仿真的支持。

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