髓鞘轴突模型空间离散化的优化

M. Capllonch-Juan, F. Kölbl, F. Sepulveda
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引用次数: 1

摘要

辅助假肢装置的感觉反馈是改善截肢患者生活质量的一种很有前途的方法。然而,为神经系统提供真正自然的热和机械反馈的复杂性仍然是未来一代假肢的挑战。这种技术进步的研究很大程度上依赖于假肢与周围神经系统界面的建模。这种模型必须准确地模拟组织的生理反应。由于这些模型都是通过计算方法求解的,因此实现高精度的关键之一是空间离散化或网格化。在本文中,我们提出解决离散化的髓鞘轴突,考虑到现有的规则,为其他神经结构。我们的方法同时考虑了精度和计算成本。我们在广泛的离散化选择上进行了模拟,以量化神经信号传播速度的偏差。结果表明,每个Ranvier节点的一个片段足以以足够的准确性模拟有髓鞘轴突的活动部位。另一方面,在大多数情况下,建模节间髓鞘区(IN)需要每个区域5-15个片段才能获得准确的结果,这取决于IN的大小。我们的结果表明,遵循简单的指导方针可以显著减少模拟神经束的误差。这样的性能将使在与混沌动力学相关的模型背景下模拟更复杂的现象成为可能。
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Optimisation of the spatial discretisation of myelinated axon models
Sensory feedback in assistive prosthetic devices is a promising method to improve the quality of life of patients after amputation. However, the complexity of providing a truly natural thermal and mechanical feedback to the nervous system remains a challenge for the future generation of prostheses. Investigations for such a technological progress strongly rely on the modelling of the interfaces of the prostheses with the peripheral nervous system. Such models have to accurately mimic the physiological response of the tissue. Because these models are solved by computational methods, one of the keypoints for high accuracy is the spatial discretisation or meshing. In this paper we propose addressing the discretisation of myelinated axons, taking in consideration the existing rules for other neural structures. Our approach takes into account both the accuracy and the computational cost. We conducted simulations over a wide range of discretisation choices to quantify the deviation of the neural signal propagation velocity. Results showed that one segment per node of Ranvier is enough to model the active sites of a myelinated axon with sufficient accuracy. Modeling internodal myelinated regions (IN), on the other hand, requires 5–15 segments per region for accurate results in most cases, depending on the size of the IN. Our results show that simple guidelines can be followed to significantly reduce the errors in simulations of nerve bundles. Such performances will enable the simulation of more complex phenomena in a context of models associated with chaotic dynamics.
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