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A Convolutive Bounded Component Analysis Framework for Potentially Nonstationary Independent and/or Dependent Sources

机译:用于潜在非平稳独立和/或从属源的卷积有界分量分析框架

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Bounded Component Analysis (BCA) is a recent framework which enables development of methods for the separation of dependent as well as independent sources from their mixtures. This paper extends a recent geometric BCA approach introduced for the instantaneous mixing problem to the convolutive mixing problem. The paper proposes novel deterministic convolutive BCA frameworks for the blind source extraction and blind source separation of convolutive mixtures of sources which allows the sources to be potentially nonstationary. The global maximizers of the proposed deterministic BCA optimization settings are proved to be perfect separators. The paper also illustrates that the iterative algorithms corresponding to these frameworks are capable of extracting/separating convolutive mixtures of not only independent sources but also dependent (even correlated) sources in both component (space) and sample (time) dimensions through simulations based on a Copula distributed source system. In addition, even when the sources are independent, it is shown that the proposed BCA approach have the potential to provide improvement in separation performance especially for short data records based on the setups involving convolutive mixtures of digital communication sources.
机译:有界成分分析(BCA)是一种最新的框架,可用于开发从混合物中分离出独立和独立来源的方法。本文将针对瞬时混合问题引入的最新几何BCA方法扩展到卷积混合问题。本文提出了一种新颖的确定性卷积BCA框架,用于盲源提取和卷积源混合物的盲源分离,这使得源可能是不稳定的。建议的确定性BCA优化设置的全局最大化器被证明是完美的分隔符。本文还说明了与这些框架相对应的迭代算法不仅能够提取/分离成分(空间)和样本(时间)维度中独立来源的独立混合物,而且还依赖(甚至相关的)来源的卷积混合物,方法是基于模拟Copula分布式源系统。另外,即使当源是独立的时,也表明,基于涉及数字通信源的卷积混合的设置,所提出的BCA方法具有改善分离性能的潜力,尤其是对于短数据记录而言。

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