离散心肌模型的速度-曲率关系

A. Feldman, Y. Chernyak, R. Cohen
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引用次数: 1

摘要

在无恢复过程的介质的极限情况下,导出了允许非均匀性的可激介质离散模型的曲率关系(波速与波前曲率的依赖关系)。该模型包含一个局部变化的元素权重分布w,以匹配局部平面波速度、临界曲率和有效扩散常数的所需值。作者利用从Luo-Rudy模型中获得的瓣膜成功地将离散模型与心肌联系起来。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Speed-curvature relation for a discrete model of myocardium
The authors derive the curvature relation (the dependence of the wave speed on wavefront curvature) for a discrete model of an excitable medium allowing inhomogeneities in the limiting case of a medium with no recovery process. The model incorporates an element weighting distribution w that is varied locally to match the required values of the local plane wave speed, critical curvature, and effective diffusion constant. The authors successfully linked their discrete model to myocardium using valves obtained from the Luo-Rudy model.
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