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一种用于模拟心脏微观结构不连续性的有限元方法。

A finite element approach for modeling micro-structural discontinuities in the heart.

作者信息

Costa Caroline Mendonca Costa, Campos Fernando O, Prassl Anton J, dos Santos Rodrigo Weber, Sánchez-Quintana Damián, Hofer Ernst, Plank Gernot

机构信息

Graduate Program on Computational Modeling, Universidade Federal de Juiz de Fora, Campus Universit´ario, 36036-330 Juiz de Fora, MG, Brazil.

出版信息

Annu Int Conf IEEE Eng Med Biol Soc. 2011;2011:437-40. doi: 10.1109/IEMBS.2011.6090059.

Abstract

The presence of connective tissue as well as interstitial clefts forms a natural barrier to the electrical propagation in the heart. At a microscopic scale, such uncoupling structures change the pattern of the electrical conduction from uniform towards complex and may play a role in the genesis of cardiac arrhythmias. The anatomical diversity of conduction structures and their topology at a microscopic size scale is overwhelming for experimental techniques. Mathematical models have been often employed to study the behavior of the electrical propagation at a sub-cellular level. However, very fine and computationally expensive meshes are required to capture all microscopic details found in the cardiac tissue. In this work, we present a numerical technique based on the finite element method which allows to reproduce the effects of microscopic conduction barriers caused by the presence of uncoupling structures without actually resolving these structures in a high resolution mesh, thereby reducing the computational costs significantly.

摘要

结缔组织以及间质间隙的存在形成了心脏电传导的天然屏障。在微观尺度上,这种解耦结构改变了电传导模式,从均匀变为复杂,并且可能在心律失常的发生中起作用。对于实验技术而言,微观尺寸尺度下传导结构的解剖学多样性及其拓扑结构是极其复杂的。数学模型经常被用于研究亚细胞水平的电传导行为。然而,需要非常精细且计算成本高昂的网格来捕捉心脏组织中发现的所有微观细节。在这项工作中,我们提出了一种基于有限元方法的数值技术,该技术能够在不实际在高分辨率网格中解析这些结构的情况下,再现由解耦结构的存在所引起的微观传导屏障的影响,从而显著降低计算成本。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/0a5f/3971572/96ebc75b0679/emss-57714-f0001.jpg

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