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Instantaneous frequency estimation of non-stationary signals in a finitely correlated environment using a decorrelating time-varying autoregressive model

机译:使用去相关时变自回归模型的有限相关环境中非平稳信号的瞬时频率估计

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The performance of Time-Varying Autoregressive (TVAR) model have been shown well for Instantaneous Frequency (IF) estimation of frequency modulated (FM) components in white noise. Nevertheless the performance of the TVAR model degrades, when the model is applied to a signal containing a finitely correlated signal as well as the white noise, particularly when the correlated signal is not weak relative to the FM components. We modify the TVAR model by introducing a Decorrelation delay larger than one between the time-varying coefficients for IF estimation of non stationary signal in a finitely correlated environment. The resulting model is referred to as the Decorrelating TVAR (DTVAR) model. We showed the performance of Decorrelating TVAR (DTVAR) model based IF estimator is better than TVAR model based IF estimator in a finitely correlated environment. We also discussed the DTVAR Model order estimation using Maximum Likelihood Estimation (MLE) Algorithm. Simulation results are included to show the effectiveness of the modified method in a finitely correlated environment.
机译:对于白噪声中调频(FM)分量的瞬时频率(IF)估计,已经很好地显示了时变自回归(TVAR)模型的性能。然而,当将模型应用于包含有限相关信号以及白噪声的信号时,TVAR模型的性能会下降,尤其是当相关信号相对于FM分量不弱时。我们通过在时变系数之间引入大于在时变系数之间的解相关延迟来修正TVAR模型,以在有限相关环境中对非平稳信号进行IF估计。结果模型称为去相关TVAR(DTVAR)模型。我们显示,在有限相关环境中,基于解相关TVAR(DTVAR)模型的IF估计器的性能优于基于TVAR模型的基于IF估计器。我们还讨论了使用最大似然估计(MLE)算法的DTVAR模型阶数估计。仿真结果包括在内,以表明改进的方法在有限关联环境中的有效性。

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