在全心电生理模型中探讨Wolff-Parkinson-White综合征副通路位置的作用

K. Gillette, M. Gsell, S. Kurath-Koller, M. Manninger, A. Prassl, D. Scherr, G. Plank
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引用次数: 1

摘要

在Wolff-Parkinson-White $(WPW)$中附属通路$(AP)$的位置可以作为患者发病率的生物标志物。因此,我们的目的是研究典型的AV旁路通道的位置对12导联心电图的影响,使用生理详细的全心电生理学模型,该模型能够提供关于WPW潜在电机制的深入信息。方法:在先前的工作中,我们为单个受试者建立了一个生理详细的全心EP模型,并对其进行个性化处理,以产生真实的正常窦性心律。使用通用心室坐标(UVCs)来模拟典型的房室旁路道,将使用的ap位置自动插入心脏内。对于每个位置,使用高效的心脏模拟器计算心源和12导联心电图。对12个导联心电图的临床标志物进行评估,探讨12个导联心电图中表现出最高和最低形态差异的两个位置的电机制。结果:观察到His-Purkinje系统(HPS)的逆行激活,随后与HPS系统正常激活引起的波前合并。在临床评估中,并非所有的$APs$导致12导联心电图显示$WPW$的形态学标记。这可能是由于$AP$的表现或$WPW$的内在动态
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Exploring Role of Accessory Pathway Location in Wolff-Parkinson-White Syndrome in a Model of Whole Heart Electrophysiology
Introduction: The location of the accessory pathway $(AP)$ in Wolff-Parkinson-White $(WPW)$ may serve as a bio-marker for patient morbidity. We therefore aimed to investigate the influence of the location of a typical $AV$ bypass tract on the 12 lead ECG using a physiologically-detailed whole heart model of electrophysiology $(EP)$ that is capable of providing in-depth information on the underlying electrical mechanisms of $WPW$ Methods: In previous work, a physiologically-detailed model of whole heart $EP$ was built and personalized for a single subject to generate a realistic normal sinus rhythm. Locations of APs used were automatically inserted within the heart using universal ventricular coordinates (UVCs) to model a typical AV bypass tract. For every location, cardiac sources and 12 lead ECGs were computed using an efficient cardiac simulator. 12 lead ECGs were evaluated for clinical markers of $WPW$ Electrical mechanisms are explored for two locations exhibiting highest and lowest morphological differences in the 12 lead $ECG$. Results: Retrograde activation of the His-Purkinje System (HPS) that later merges with the wave-front stemming from normal activation of the $HPS$ is observed. Not all $APs$ resulted in 12 lead ECGs exhibiting morphological markers for $WPW$ under clinical evaluation. This may be due to the representation of the $AP$ or inherent dynamics of $WPW$
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