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Periodic repolarization dynamics: Different methods for quantifying low-frequency oscillations of repolarization
Journal of Electrocardiology ( IF 1.3 ) Pub Date : 2023-11-19 , DOI: 10.1016/j.jelectrocard.2023.11.005
Lauren E Sams 1 , Maximilian Wörndl 2 , Leonie Bachinger 2 , Laura E Villegas Sierra 2 , Konstantinos Mourouzis 2 , Dominik Naumann 2 , Luisa Freyer 2 , Konstantinos D Rizas 1
Affiliation  

Background

Periodic repolarization dynamics (PRD) is an electrocardiographic biomarker that quantifies low-frequency (LF) instabilities of repolarization. PRD is a strong predictor of mortality in patients with ischaemic and non-ischaemic cardiomyopathy. Until recently, two methods for calculating PRD have been proposed. The wavelet analysis has been widely tested and quantifies PRD in deg2 units by application of continuous wavelet transformation (PRDwavelet). The phase rectified signal averaging method (PRDPRSA) is an algebraic method, which quantifies PRD in deg. units. The correlation, as well as a conversion formula between the two methods remain unknown.

Method

The first step for quantifying PRD is to calculate the beat-to-beat change in the direction of repolarization, called dT°. PRD is subsequently quantified by means of either wavelet or PRSA-analysis. We simulated 1.000.000 dT°-signals. For each simulated signal we calculated PRD using the wavelet and PRSA-method. We calculated the ratio between PRDwavelet and PRDPRSA for different values of dT° and RR-intervals and applied this ratio in a real-ECG validation cohort of 455 patients after myocardial infarction (MI). We finally calculated the correlation coefficient between real and calculated PRDwavelet. PRDwavelet was dichotomized at the established cut-off value of ≥5.75 deg2.

Results

The ratio between PRDwavelet and PRDPRSA increased with increasing heart-rate and mean dT°-values (p < 0.001 for both). The correlation coefficient between PRDwavelet and PRDPRSA in the validation cohort was 0.908 (95% CI 0.891–0.923), which significantly (p < 0.001) improved to 0.945 (95% CI 0.935–0.955) after applying the formula considering the ratio between PRDwavelet and PRDPRSA obtained from the simulation cohort. The calculated PRDwavelet correctly classified 98% of the patients as low-risk and 87% of the patients as high-risk and correctly identified 97% of high-risk patients, who died within the follow-up period.

Conclusion

This is the first analytical investigation of the different methods used to calculate PRD using simulated and clinical data. In this article we propose a novel algorithm for converting PRDPRSA to the widely validated PRDwavelet, which could unify the calculation methods and cut-offs for PRD.



中文翻译:

周期性复极动力学:量化复极低频振荡的不同方法

背景

周期性复极动力学 (PRD) 是一种心电图生物标志物,可量化复极的低频 (LF) 不稳定性。PRD 是缺血性和非缺血性心肌病患者死亡率的有力预测因子。直到最近,才提出了两种计算 PRD 的方法。小波分析已得到广泛测试,并通过应用连续小波变换 (PRD小波) 以 deg 2为单位量化 PRD 。相位整流信号平均法 (PRD PRSA ) 是一种代数方法,以度为单位量化 PRD。单位。两种方法之间的相关性以及转换公式仍然未知。

方法

量化 PRD 的第一步是计算复极化方向上的逐搏变化,称为dT°。随后通过小波或 PRSA 分析对 PRD 进行量化。我们模拟了 1.000.000 dT°-信号。对于每个模拟信号,我们使用小波和 PRSA 方法计算 PRD。我们计算了不同dT°和 RR 间隔值下 PRD小波和 PRD PRSA之间的比率,并将该比率应用于 455 名心肌梗塞 (MI) 后患者的真实心电图验证队列中。我们最终计算了实际和计算的 PRD小波之间的相关系数。PRD小波在设定的≥5.75 deg 2的截止值处二分。

结果

PRD小波和 PRD PRSA之间的比率随着心率和平均dT°值的增加而增加( 两者的p < 0.001)。验证队列中PRD小波和 PRD PRSA之间的相关系数为 0.908 (95% CI 0.891–0.923), 在应用考虑以下比率的公式后,显着 ( p < 0.001) 改善至 0.945 (95% CI 0.935–0.955)从模拟队列中获得的PRD小波和 PRD PRSA 。计算出的 PRD小波正确地将 98% 的患者分类为低风险,87% 的患者分类为高风险,并正确识别了 97% 的高风险患者,这些患者在随访期内死亡。

结论

这是使用模拟和临床数据计算 PRD 的不同方法的首次分析研究。在本文中,我们提出了一种将 PRD PRSA转换为广泛验证的 PRD小波的新算法,该算法可以统一 PRD 的计算方法和截止值。

更新日期:2023-11-23
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