Rivolo Simone, Asrress Kaleab N, Chiribiri Amedeo, Sammut Eva, Wesolowski Roman, Bloch Lars Ø, Grøndal Anne K, Hønge Jesper L, Kim Won Y, Marber Michael, Redwood Simon, Nagel Eike, Smith Nicolas P, Lee Jack
Department of Biomedical Engineering, Division of Imaging Sciences and Biomedical Engineering, King's College London, King's Health Partners, St. Thomas' Hospital, London SE1 7EH, UK.
Cardiovascular Division, British Heart Foundation Centre of Research Excellence, King's College London, St. Thomas Hospital, London SE1 7EH, UK.
Artery Res. 2014 Sep;8(3):98-109. doi: 10.1016/j.artres.2014.03.001.
Coronary Wave Intensity Analysis (cWIA) is a technique capable of separating the effects of proximal arterial haemodynamics from cardiac mechanics. Studies have identified WIA-derived indices that are closely correlated with several disease processes and predictive of functional recovery following myocardial infarction. The cWIA clinical application has, however, been limited by technical challenges including a lack of standardization across different studies and the derived indices' sensitivity to the processing parameters. Specifically, a critical step in WIA is the noise removal for evaluation of derivatives of the acquired signals, typically performed by applying a Savitzky-Golay filter, to reduce the high frequency acquisition noise.
The impact of the filter parameter selection on cWIA output, and on the derived clinical metrics (integral areas and peaks of the major waves), is first analysed. The sensitivity analysis is performed either by using the filter as a differentiator to calculate the signals' time derivative or by applying the filter to smooth the ensemble-averaged waveforms. Furthermore, the power-spectrum of the ensemble-averaged waveforms contains little high-frequency components, which motivated us to propose an alternative approach to compute the time derivatives of the acquired waveforms using a central finite difference scheme.
The cWIA output and consequently the derived clinical metrics are significantly affected by the filter parameters, irrespective of its use as a smoothing filter or a differentiator. The proposed approach is parameter-free and, when applied to the 10 in-vivo human datasets and the 50 in-vivo animal datasets, enhances the cWIA robustness by significantly reducing the outcome variability (by 60%).
冠状动脉波强度分析(cWIA)是一种能够区分近端动脉血流动力学和心脏力学影响的技术。研究已经确定了与几种疾病过程密切相关且可预测心肌梗死后功能恢复的基于波强度分析(WIA)得出的指标。然而,cWIA的临床应用受到技术挑战的限制,包括不同研究之间缺乏标准化以及所得指标对处理参数的敏感性。具体而言,WIA中的一个关键步骤是对采集信号的导数进行评估时的噪声去除,通常通过应用Savitzky-Golay滤波器来减少高频采集噪声。
首先分析滤波器参数选择对cWIA输出以及对所得临床指标(主要波的积分面积和峰值)的影响。敏感性分析通过将滤波器用作微分器来计算信号的时间导数,或者通过应用滤波器来平滑总体平均波形来进行。此外,总体平均波形的功率谱几乎不包含高频成分,这促使我们提出一种替代方法,即使用中心有限差分法来计算采集波形的时间导数。
无论将滤波器用作平滑滤波器还是微分器,cWIA输出以及由此得出的临床指标都受到滤波器参数的显著影响。所提出的方法是无参数的,并且当应用于10个体内人类数据集和50个体内动物数据集时,通过显著降低结果变异性(降低60%)提高了cWIA的稳健性。