M. Sanromán-Junquera, Raquel Díaz-Valencia, A. García-Alberola, J. Rojo-álvarez, I. Mora-Jiménez
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Triangulated irregular networks (TIN), thin plate spline (TPS), and support vector machines (SVM) were assessed by using: (a) two detailed simulated time activation maps during flutter and sinus rhythm in both atria; (b) a set of real CNS maps, given by 13 activation time and 19 voltage maps, with 6 right atria (RA), 6 left atria (LA), 4 right ventricles (RV), and 16 left ventricles (LV). Interpolation methods were benchmarked using root mean squared error (RMSE), efficiency (EF), and Willmott distance (WD). On the one hand, EF and WD were similar for yielding a clearer cut-off point than RMSE for the number of required samples, which was about 100. Better EAM accuracy was obtained using TPS, followed by SVM and TIN, except for flutter in the RA, where early-meets-late was smoothed by SVM. On the other hand, EAM accuracy (in terms of the average WD) was slightly outperformed by RA than LA (0.57 vs 0.52), whereas RV and LV were similar (0.71 vs 0.71). 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引用次数: 3
摘要
心脏导航系统(CNS)常用于电生理研究,以创建支持心律失常机制识别的空间电图。按顺序记录的心电图从电压和激活时间等特征中产生生物电信息,这些信息随后被内插以构建心腔的电解剖图(EAM)。我们的目标是定量评估从一组样本重建时插值对EAM精度的影响。采用以下方法对不规则三角网(TIN)、薄板样条(TPS)和支持向量机(SVM)进行评估:(a)两个心房颤振和窦性心律期间的详细模拟时间激活图;(b)一组真实的中枢神经系统图,由13个激活时间图和19个电压图组成,其中右心房(RA) 6个,左心房(LA) 6个,右心室(RV) 4个,左心室(LV) 16个。采用均方根误差(RMSE)、效率(EF)和威尔莫特距离(WD)对插值方法进行基准测试。一方面,EF和WD的相似之处是,对于所需样本的数量,它们比RMSE给出了更清晰的分界点,RMSE约为100。除RA中的颤振被SVM平滑外,TPS获得了较好的EAM精度,其次是SVM和TIN。另一方面,RA的EAM准确性(就平均WD而言)略优于LA (0.57 vs 0.52),而RV和LV相似(0.71 vs 0.71)。在参考方法的基础上,插值方法得到的平均WD值相近(TIN = 0.64±0.14;TPS 0.66±0.15;支持向量机0.65±0.18)。EAM的准确性取决于图的性质和心腔。
Effect of interpolation on electroanatomical mapping
Cardiac navigation systems (CNS) are often used in electrophysiological studies to create spatial-electrical maps supporting the arrhythmia mechanism identification. Sequentially recorded electrograms yield the bioelectrical information from features such as voltage and activation times in terms of their spatial location, which are subsequently interpolated for building the electroanatomical map (EAM) of the cardiac chamber. Our goal was to evaluate quantitatively the effect of interpolation in the EAM accuracy when reconstructed from a set of samples. Triangulated irregular networks (TIN), thin plate spline (TPS), and support vector machines (SVM) were assessed by using: (a) two detailed simulated time activation maps during flutter and sinus rhythm in both atria; (b) a set of real CNS maps, given by 13 activation time and 19 voltage maps, with 6 right atria (RA), 6 left atria (LA), 4 right ventricles (RV), and 16 left ventricles (LV). Interpolation methods were benchmarked using root mean squared error (RMSE), efficiency (EF), and Willmott distance (WD). On the one hand, EF and WD were similar for yielding a clearer cut-off point than RMSE for the number of required samples, which was about 100. Better EAM accuracy was obtained using TPS, followed by SVM and TIN, except for flutter in the RA, where early-meets-late was smoothed by SVM. On the other hand, EAM accuracy (in terms of the average WD) was slightly outperformed by RA than LA (0.57 vs 0.52), whereas RV and LV were similar (0.71 vs 0.71). In reference to the methods, similar average WD was given by the interpolation methods (TIN 0.64 ± 0.14; TPS 0.66 ± 0.15; SVM 0.65 ± 0.18). The EAM accuracy is dependent on the map nature and on the cardiac chamber.