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Efficient calculation of the quasi-static electrical potential on a tetrahedral mesh and its implementation in STEPS

机译:四面体网格上准静态电势的高效计算及其在STEPS中的实现

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摘要

We describe a novel method for calculating the quasi-static electrical potential on tetrahedral meshes, which we call E-Field. The E-Field method is implemented in STEPS, which performs stochastic spatial reaction-diffusion computations in tetrahedral-based cellular geometry reconstructions. This provides a level of integration between electrical excitability and spatial molecular dynamics in realistic cellular morphology not previously achievable. Deterministic solutions are also possible. By performing the Rallpack tests we demonstrate the accuracy of the E-Field method. Efficient node ordering is an important practical consideration, and we find that a breadth-first search provides the best solutions, although principal axis ordering suffices for some geometries. We discuss potential applications and possible future directions, and predict that the E-Field implementation in STEPS will play an important role in the future of multiscale neural simulations.
机译:我们描述了一种新的方法来计算四面体网格上的准静态电势,我们称其为电场。 E-Field方法是在STEPS中实现的,该方法在基于四面体的细胞几何重构中执行随机的空间反应扩散计算。这提供了以前无法实现的现实细胞形态中电激发性和空间分子动力学之间的集成水平。确定性解决方案也是可能的。通过执行Rallpack测试,我们证明了E-Field方法的准确性。高效的节点排序是一个重要的实际考虑因素,尽管对于某些几何而言主轴排序已足够,但我们发现广度优先搜索可提供最佳解决方案。我们讨论了潜在的应用和可能的未来方向,并预测STEPS中的E-Field实现将在未来多尺度神经模拟中发挥重要作用。

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