Gharaviri Ali, Vigneswaran Vinush, Vickneson Keeran, Roney Caroline, Corrado Cesare, Coveney Sam, Maciunas Kestutis, Bodagh Neil, Klis Magda, Kotadia Irum, Sim Iain, Whitaker John, Bishop Martin, Niederer Steven, O'Neill Mark, Williams Steven E
Centre for Cardiovascular Science, The University of Edinburgh, UK; Heart Rhythm Research Brussels, Postgraduate Program in Cardiac Electrophysiology and Pacing, Vrije Universiteit Brussel, Brussels, Belgium; Heart Rhythm Management Centre, Universitair Ziekenhuis Brussel, Brussels, Belgium; Department of Electronics and Informatics (ETRO), Vrije Universiteit Brussel (VUB), 1050 Brussels, Belgium.
Centre for Cardiovascular Science, The University of Edinburgh, UK.
Comput Biol Med. 2025 Jun;191:110119. doi: 10.1016/j.compbiomed.2025.110119. Epub 2025 Apr 17.
Measuring conduction velocity, as a direct consequence of fibrosis, may provide a better method to localise fibrotic regions. This study aims to assess established cardiac conduction velocity calculation methods (Triangulation, Polynomial Surface Fitting, and Radial Basis Function) in identifying areas of conduction slowing caused by fibrosis, considering realistic measurement errors.
Using a human left atrium computational model, atrial activation was simulated. Each conduction velocity calculation method's performance was evaluated under uncertainties in mapping point density, local activation time assignment and electrode locations by comparing calculated conduction velocity to ground truth conduction velocity derived from high-resolution simulated atrial activation.
All methods agreed well with ground truth conduction velocity maps in noise-free, high-density sampling conditions. However, Triangulation and Polynomial Surface Fitting methods showed susceptibility to noise, exhibiting significant errors under moderate to high noise levels. Radial Basis Function method demonstrated greater robustness to noise and reduced sampling density. Fibrotic region identification accuracy was high under ideal conditions for all methods but declined with increasing noise, with the Radial Basis Function method maintaining superior performance.
While all methods accurately estimate conduction velocity under ideal conditions, the Radial Basis Function method shows robustness to a realistic clinical noise, hence making it the most suitable to identify fibrotic regions.
测量传导速度作为纤维化的直接结果,可能提供一种更好的方法来定位纤维化区域。本研究旨在评估既定的心脏传导速度计算方法(三角测量法、多项式曲面拟合和径向基函数)在识别由纤维化引起的传导减慢区域时的性能,同时考虑实际测量误差。
使用人体左心房计算模型模拟心房激活。通过将计算得到的传导速度与从高分辨率模拟心房激活得出的真实传导速度进行比较,在映射点密度、局部激活时间分配和电极位置存在不确定性的情况下,评估每种传导速度计算方法的性能。
在无噪声、高密度采样条件下,所有方法与真实传导速度图的一致性都很好。然而,三角测量法和多项式曲面拟合方法对噪声敏感,在中等到高噪声水平下表现出显著误差。径向基函数方法对噪声和降低的采样密度表现出更大的稳健性。在理想条件下,所有方法识别纤维化区域的准确率都很高,但随着噪声增加而下降,径向基函数方法保持着卓越的性能。
虽然所有方法在理想条件下都能准确估计传导速度,但径向基函数方法对实际临床噪声表现出稳健性,因此使其最适合识别纤维化区域。