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可兴奋树突棘的计算研究。

Computational study of an excitable dendritic spine.

作者信息

Segev I, Rall W

机构信息

Department of Neurobiology, Hebrew University, Jerusalem, Israel.

出版信息

J Neurophysiol. 1988 Aug;60(2):499-523. doi: 10.1152/jn.1988.60.2.499.

Abstract
  1. A compartmental model was employed to investigate the electrical behavior of a dendritic spine having excitable membrane at the spine head. Here we used the Hodgkin and Huxley equations to generate excitable membrane properties; in some cases the kinetics were modified to get a longer duration action potential. Passive membrane was assumed for both the spine stem and the dendritic shaft. Synaptic input was modeled as a transient conductance increase (alpha-function) that lies in series with a battery (that corresponds to an excitatory or inhibitory synaptic equilibrium potential). 2. Threshold conditions for an action potential at the spine head membrane were found to be sensitive to the membrane properties at the spine head and to the conductance loading provided by the spine stem and the dendritic tree. Increasing either the number or the open times of the excitable channels had the effect of lowering spike threshold voltage. Increasing the spine stem resistance (RSS) or increasing the input resistance at the spinal base (RSB) also lowered the spike threshold voltage. Because a preexisting dendritic depolarization reduced the spine stem current, this lowered the spike threshold voltage, and this threshold was also shown to be sensitive to the distribution of membrane potential along the dendrite. 3. For each set of spine and dendritic parameters, there was an optimal range of RSS values for which the excitable properties at the spine head membrane resulted in maximal amplification of the dendritic excitatory postsynaptic potential (EPSP), when compared with that produced by a corresponding passive spine. This optimal range depended (with nonlinear sensitivity) on the properties of the voltage-gated channels at the spine head membrane. The maximal amplification found (for each of several sets of parameters) ranged from two to thirteen times. 4. Near this optimal range of RSS values, there was maximal (nonlinear) sensitivity of the dendritic EPSP amplitude to small changes in RSS. A minor decrease resulted in a subthreshold response at the spine head, and this resulted in a large decrease in the EPSP amplitude at the spine base. Increasing the value of RSS above this optimal range decreased the amount of spine stem current flowing to the spine base (by Ohm's law); this decreased the EPSP amplitude at the spine base. The demonstration of this optimum agrees with earlier expectations and results. 5. Excitable dendritic spines can be seen to provide an anatomical arrangement that economizes both excitable and synaptic channels. A small number of these channels (located in spine head membrane) can produce a large dendritic depolarization.(ABSTRACT TRUNCATED AT 400 WORDS)
摘要
  1. 采用一个房室模型来研究在棘突头部具有可兴奋膜的树突棘的电行为。在此,我们使用霍奇金和赫胥黎方程来生成可兴奋膜的特性;在某些情况下,会修改动力学以获得持续时间更长的动作电位。假定棘突柄和树突轴均为被动膜。突触输入被建模为与一个电池(对应于兴奋性或抑制性突触平衡电位)串联的瞬时电导增加(α函数)。2. 发现棘突头部膜处动作电位的阈值条件对棘突头部的膜特性以及棘突柄和树突树提供的电导负载敏感。增加可兴奋通道的数量或开放时间会降低动作电位的阈值电压。增加棘突柄电阻(RSS)或增加棘突基部的输入电阻(RSB)也会降低动作电位的阈值电压。由于预先存在的树突去极化会减少棘突柄电流,这降低了动作电位的阈值电压,并且该阈值还显示对沿树突的膜电位分布敏感。3. 对于每组棘突和树突参数,存在一个RSS值的最佳范围,与相应的被动棘突产生的情况相比,在此范围内棘突头部膜的可兴奋特性会导致树突兴奋性突触后电位(EPSP)的最大放大。这个最佳范围(具有非线性敏感性)取决于棘突头部膜上电压门控通道的特性。发现的最大放大倍数(对于几组参数中的每组)在2到13倍之间。4. 在这个RSS值的最佳范围附近,树突EPSP幅度对RSS的小变化具有最大(非线性)敏感性。微小的降低会导致棘突头部出现阈下反应,这会导致棘突基部的EPSP幅度大幅下降。将RSS值增加到这个最佳范围之上会减少流向棘突基部的棘突柄电流量(根据欧姆定律);这会降低棘突基部的EPSP幅度。这种最优性的证明与早期的预期和结果一致。5. 可以看出,可兴奋的树突棘提供了一种在可兴奋通道和突触通道方面都节省资源的解剖学结构。少量这些通道(位于棘突头部膜中)就能产生较大的树突去极化。(摘要截断于400字)

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