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首页> 外文期刊>IEICE Transactions on Communications >MLICA-Based Separation Algorithm for Complex Sinusoidal Signals with PDF Parameter Optimization
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MLICA-Based Separation Algorithm for Complex Sinusoidal Signals with PDF Parameter Optimization

机译:PDF参数优化的基于MLICA的复杂正弦信号分离算法

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摘要

Blind source separation (BSS) techniques are required for various signal decomposing issues. Independent component analysis (ICA), assuming only a statistical independence among stochastic source signals, is one of the most useful BSS tools because it does not need a priori information on each source. However, there are many requirements for decomposing multiple deterministic signals such as complex sinusoidal signals with different frequencies. These requirements may include pulse compression or clutter rejection. It has been theoretically shown that an ICA algorithm based on maximizing non-Gaussianity successfully decomposes such deterministic signals. However, this ICA algorithm does not maintain a sufficient separation performance when the frequency difference of the sinusoidal waves becomes less than a nominal frequency resolution. To solve this problem, this paper proposes a super-resolution algorithm for complex sinusoidal signals by extending the maximum likelihood ICA, where the probability density function (PDF) of a complex sinusoidal signal is exploited as a priori knowledge, in which the PDF of the signal amplitude is approximated as a Gaussian distribution with an extremely small standard deviation. Furthermore, we introduce an optimization process for this standard deviation to avoid divergence in updating the reconstruction matrix. Numerical simulations verify that our proposed algorithm remarkably enhances the separation performance compared to the conventional one, and accomplishes a super-resolution separation even in noisy situations.
机译:各种信号分解问题都需要盲源分离(BSS)技术。仅假设随机源信号之间的统计独立性的独立分量分析(ICA)是最有用的BSS工具之一,因为它不需要每个源的先验信息。但是,对分解多个确定性信号(例如具有不同频率的复杂正弦信号)有很多要求。这些要求可能包括脉冲压缩或杂波抑制。从理论上已经表明,基于最大化非高斯性的ICA算法可以成功地分解这种确定性信号。但是,当正弦波的频率差小于标称频率分辨率时,此ICA算法无法保持足够的分离性能。为了解决这个问题,本文提出了一种通过扩展最大似然ICA的方法来处理复杂正弦信号的超分辨率算法,其中利用复杂正弦信号的概率密度函数(PDF)作为先验知识,其中信号幅度近似为具有极小的标准偏差的高斯分布。此外,我们针对此标准偏差引入了优化过程,以避免在更新重建矩阵时出现分歧。数值模拟证明,与传统算法相比,我们提出的算法显着提高了分离性能,即使在嘈杂的情况下也能实现超分辨率分离。

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