Altman K W, Plonsey R
Department of Biomedical Engineering, Duke University, Durham, NC 27706.
IEEE Trans Biomed Eng. 1990 Jul;37(7):688-98. doi: 10.1109/10.55679.
Excitation response of different diameter myelinated nerve fibers situated at various depths within a cylindrical nerve bundle from the applied field of a point source electrode are analytically evaluated. For the potential field calculation, the fiber bundle is considered to be immersed in an infinite isotropic conductive medium and is idealized as an infinitely extending cylinder represented as an anisotropic bidomain (where electrical coupling from interstitial to intracellular space is included). Myelinated nerve fiber excitation is determined from a core-conductor nerve model, whose nodal currents are described by the Frankenhaeuser-Huxley kinetics and the aforementioned field providing the applied potentials. Stimulation level necessary for a nerve fiber to reach threshold is quantified in response to four descriptions of the volume conductor: the isotropic homogeneous case, the monodomain case, the bidomain case, and the "modified monodomain" case (where axial current is considered to flow through a parallel combination of longitudinal interstitial and intracellular resistive pathways, i.e., "complete" current redistribution). Model results indicate the importance of a bidomain representation of the nerve bundle, and provide insight into the relationship between the physical medium and the physiological properties of nerve fiber excitation.
分析评估了位于圆柱形神经束内不同深度处、具有不同直径的有髓神经纤维对来自点源电极施加场的激发响应。对于电位场计算,将纤维束视为浸没在无限各向同性导电介质中,并理想化为无限延伸的圆柱体,用各向异性双域表示(其中包括从细胞间质到细胞内空间的电耦合)。有髓神经纤维的激发由芯导体神经模型确定,其节点电流由弗兰肯豪泽 - 赫胥黎动力学描述,上述场提供施加电位。针对体积导体的四种描述,量化了神经纤维达到阈值所需的刺激水平:各向同性均匀情况、单域情况、双域情况和“修正单域”情况(其中轴向电流被认为流经纵向细胞间质和细胞内电阻路径的并联组合,即“完全”电流重新分布)。模型结果表明了神经束双域表示的重要性,并深入了解了物理介质与神经纤维激发生理特性之间的关系。