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TDOA estimation for cyclostationary sources: New correlations-based bounds and estimators

机译:循环平稳源的TDOA估计:新的基于相关性的界限和估计器

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摘要

We consider the problem of time difference of arrival (TDOA) estimation for cyclostationary signals in additive white Gaussian noise. Classical approaches to the problem either ignore the cyclostationarity and use ordinary cross-correlations, or exploit the cyclostationarity by using cyclic cross-correlations, or combine these approaches into a multicycle approach. Despite contradicting claims in the literature regarding the performance-ranking of these approaches, there has been almost no analytical comparative performance study. We propose to regard the estimated (ordinary or cyclic) correlations as the ldquofront-endrdquo data, and based on their asymptotically Gaussian distribution, to compute the asymptotic Cramer-Rao bounds (CRB) for the various combinations (ordinary/single-cycle/multi-cycle). Using our cyclic-correlations-based CRB (termed ldquoCRBCRBrdquo), we can bound the performance of any (unbiased) estimator which exploits a given set of correlations. Moreover, we propose an approximate maximum likelihood estimator (with respect to the correlations), and show that it attains our CRBCRB asymptotically in simulations, outperforming the competitors.
机译:我们考虑了加性高斯白噪声中循环平稳信号的到达时间差(TDOA)估计问题。解决该问题的经典方法要么忽略循环平稳性,然后使用普通的互相关性,要么通过使用循环互相关来利用循环平稳性,或者将这些方法组合成一个多周期方法。尽管在文献中关于这些方法的性能等级的主张相互矛盾,但几乎没有分析性比较性能研究。我们建议将估计的(常规或循环)相关性视为“前-端”数据,并基于它们的渐近高斯分布,计算各种组合(常规/单周期/多周期)的渐近Cramer-Rao边界(CRB) -周期)。使用我们基于循环相关的CRB(称为ldquoCRBCRBrdquo),我们可以限制利用给定相关集的任何(无偏)估计器的性能。此外,我们提出了一个近似的最大似然估计(相对于相关性),并表明它在仿真中渐近地达到了我们的CRBCRB,优于竞争对手。

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