Parameter estimation in block term decomposition for noninvasive atrial fibrillation analysis

V. Zarzoso
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引用次数: 17

Abstract

Atrial fibrillation (AF) is the most common sustained cardiac arrhythmia encountered in clinical practice. Recently, a tensor decomposition approach has been put forward for noninvasive analysis of AF from surface electrocardiogram (ECG) records. Multilead ECG data are stored in tensor form and factorized via the block term decomposition (BTD). An accurate selection of parameters, including the number of block terms and the rank of the Hankel matrix factors, is necessary to guarantee physiologically significant results by this approach. The present work proposes to estimate the matrix rank by exploiting the characteristics of atrial activity during AF, which can be approximated by an autoregressive (AR) model in short records. To test this idea, three AR model order estimates are considered: Akaike's information criterion, minimum description length and partial autocorrelation function. The quality of the resulting tensor decompositions is evaluated in terms of both computational and physiologically related indices. Numerical experiments demonstrate that these model order estimation methods can find matrix rank values leading to accurate BTD approximations of the AF ECG tensor and physiologically plausible results.
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无创房颤分析分项分解中的参数估计
心房颤动(AF)是临床上最常见的持续性心律失常。近年来,人们提出了一种张量分解方法,用于体表心电图(ECG)记录中AF的无创分析。多导联心电数据以张量形式存储,并通过分块项分解(BTD)进行分解。准确选择参数,包括块项的数量和汉克尔矩阵因子的秩,是保证这种方法在生理上显著的结果所必需的。本研究提出利用房颤期间心房活动的特征来估计矩阵秩,这可以用短记录的自回归(AR)模型来近似。为了验证这一想法,我们考虑了三个AR模型的阶数估计:赤池信息准则、最小描述长度和部分自相关函数。所得到的张量分解的质量是根据计算和生理相关指标来评估的。数值实验表明,这些模型阶数估计方法可以找到矩阵秩值,从而得到准确的AF心电张量的BTD近似和生理上合理的结果。
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