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A Hybrid CPF-HAF Estimation of Polynomial-Phase Signals: Detailed Statistical Analysis

机译:多项式相位信号的混合CPF-HAF估计:详细的统计分析

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摘要

In this paper, we consider parameter estimation of high-order polynomial-phase signals (PPSs). We propose an approach that combines the cubic phase function (CPF) and the high-order ambiguity function (HAF), and is referred to as the hybrid CPF-HAF method. In the proposed method, the phase differentiation is first applied on the observed PPS to produce a cubic phase signal, whose parameters are, in turn, estimated by the CPF. The performance analysis, carried out in the paper, considers up to the tenth-order PPSs, and is supported by numerical examples revealing that the proposed approach outperforms the HAF in terms of the accuracy and signal-to-noise-ratio threshold. Extensions to multicomponent and multidimensional PPSs are also considered, all supported by numerical examples. Specifically, when multicomponent PPSs are considered, the product version of the CPF-HAF outperforms the product HAF (PHAF) that fails to estimate parameters of components whose PPS order exceeds three.
机译:在本文中,我们考虑了高阶多项式相位信号(PPS)的参数估计。我们提出了一种将立方相位函数(CPF)和高阶模糊函数(HAF)相结合的方法,称为混合CPF-HAF方法。在所提出的方法中,首先对观察到的PPS进行相位微分,以产生三次相位信号,然后由CPF估计其参数。在本文中进行的性能分析考虑了高达10阶的PPS,并通过数值示例进行了支持,表明所提出的方法在准确性和信噪比阈值方面优于HAF。还考虑了对多维PPS和多维PPS的扩展,所有这些都得到数字示例的支持。具体而言,当考虑多组分PPS时,CPF-HAF的产品版本优于不能估算PPS顺序超过3的组分参数的产品HAF(PHAF)。

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