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首页> 外文期刊>Journal of Electrocardiology: An International Publication for the Study of the Electrical Activities of the Heart >Numeric processing of Lorenz plots of R-R intervals from long-term ECGs. Comparison with time-domain measures of heart rate variability for risk stratification after myocardial infarction.
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Numeric processing of Lorenz plots of R-R intervals from long-term ECGs. Comparison with time-domain measures of heart rate variability for risk stratification after myocardial infarction.

机译:长期ECG的R-R间隔的Lorenz图的数值处理。 心肌梗死后风险分层心率变异时间域测量的比较。

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摘要

The so-called "Lorenz plots" are scatterplots that show the R-R interval as a function of the preceding R-R intervals. Repeatedly, it has been proposed that these plots might be used for visualizing the variability of the heart rate and that the assessment of heart rate variability (HRV) from these plots might be superior to conventional measures of HRV. However, a precise numeric evaluation of the images of Lorenz plots have never been suggested. To classify the images of Lorenz plots, a computer package that measures their density was developed. For each rectangular area of the plot, the relative number of R1/R2 samples in that area is established and a function is created that assigns the maximum relative number of samples (i.e., the maximum density) to each size of an area of the plot. Plots that are very compact result in a sharply falling density function, while plots that are more diffuse lead to a flat density function. The distinction between such types of density function may be expressed as a logarithmic integral of the density function to express the "compactness" of the plot numerically. As the computational demands of this approach are intensive, an approximate method that restricts the measurement of the density to the area around the peak of the plot was also developed. The results of this approximate method correlate strongly with the full results (r = .98), and approximate measurement of one plot requires less than 1 minute of computer time. The approximate method has been applied to a set of 24-hour Holter records obtained from 637 survivors of acute myocardial infarction. For each record, the SDNN and SDANN values were also calculated as conventional measures of HRV. Both the density of the Lorenz plots and the conventional measures of HRV were used to investigate the differences among 48 patients who suffered an arrhythmic event (sudden death or sustained symptomatic ventricular tachycardia) during a 2-year follow-up period and the remaining 589 patients without arrhythmic postinfarction complications. At a sensitivity of 30%, the Lorenz plot density distinguished the patients with events with a positive predictive accuracy of 58%, while the SDNN and SDANN led to a positive predictive accuracy of only 23 and 18%, respectively. Thus, a detailed analysis of Lorenz plots is feasible and more clinically useful than the conventional measures of HRV.
机译:所谓的“Lorenz Plots”是散点图,其显示R-R间隔作为前面的R-R间隔的函数。重复地,已经提出这些图可以用于可视化心率的可变性,并且来自这些图的心率变异性(HRV)的评估可能优于HRV的常规测量。然而,从未提出过洛伦兹图的图像的精确数字评估。为了对Lorenz Plots的图像进行分类,开发了一种衡量其密度的计算机包。对于曲线的每个矩形区域,建立该区域中的R1 / R2样本的相对数量,并创建一个函数,该函数将样本的最大相对数量(即,最大密度)分配给绘图区域的每个尺寸。在急剧下降的密度函数中产生非常紧凑的曲线,而更漫射的曲线导致平坦的密度函数。这种类型的密度函数之间的区别可以表示为浓度函数的对数积分,以表达数值绘图的“紧凑性”。由于这种方法的计算需求是密集的,还开发了一种限制密度测量到围绕图的峰的区域的近似方法。这种近似方法的结果与完整结果(r = .98)强烈相关,并且一个曲线的近似测量需要小于1分钟的计算机时间。近似方法已被应用于从637个急性心肌梗死的637次幸存者获得的一组24小时的HOSTER记录。对于每个记录,SDNN和SDANN值也被计算为HRV的常规测量。 Lorenz地块的密度和HRV的常规措施均用于探讨48例患有两年后的心律失常事件(猝死或持续症状性心脏病患者)的差异,剩余的589名患者没有心律失常的Postinfrount并发症。敏感性为30%,Lorenz绘图密度将患者区分开了阳性预测精度为58%的事件,而SDNN和SDANN分别导致阳性预测精度分别为23%和18%。因此,对Lorenz图的详细分析是可行的,并且比HRV的常规测量更具临床有用。

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