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1
A comment on Martin's relation.关于马丁关系的评论。
Biophys J. 1976 Aug;16(8):891-5. doi: 10.1016/S0006-3495(76)85739-6.
2
Synaptic integration mechanisms. Theoretical and experimental investigation of temporal postsynaptic interactions between excitatory and inhibitory inputs.突触整合机制。兴奋性和抑制性输入之间突触后时间相互作用的理论与实验研究。
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3
[Effect on nonlinear summation of postsynaptic potentials on the average potential and distribution of interspike intervals of a neuron].
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Voltage-clamp analysis of synaptic transmission at the Drosophila larval neuromuscular junction.果蝇幼虫神经肌肉接头处突触传递的电压钳分析。
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5
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J Neurosci Res. 1978;3(5-6):441-50. doi: 10.1002/jnr.490030514.
6
Reduced neuromuscular quantal content with normal synaptic release time course and depression in canine motor neuron disease.犬运动神经元病中神经肌肉量子含量降低,突触释放时程正常且存在抑制。
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Membrane capacitance and correction of end-plate potentials for nonlinear summation of quantal units.膜电容与终板电位对量子单位非线性总和的校正。
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Neto-mediated intracellular interactions shape postsynaptic composition at the Drosophila neuromuscular junction.内托介导的细胞内相互作用塑造了果蝇神经肌肉接头处的突触后成分。
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本文引用的文献

1
Active phase of frog's end-plate potential.青蛙终板电位的活动期
J Neurophysiol. 1959 Jul;22(4):395-411. doi: 10.1152/jn.1959.22.4.395.
2
A further study of the statistical composition on the end-plate potential.关于终板电位统计构成的进一步研究。
J Physiol. 1955 Oct 28;130(1):114-22. doi: 10.1113/jphysiol.1955.sp005397.
3
The effect of membrane polarization on the time course of the end-plate current in frog sartorius muscle.膜极化对蛙缝匠肌终板电流时间进程的影响。
J Physiol. 1969 Oct;204(2):493-502. doi: 10.1113/jphysiol.1969.sp008926.
4
Correlation between nerve terminal size and transmitter release at the neuromuscular junction of the frog.青蛙神经肌肉接头处神经末梢大小与递质释放之间的相关性。
J Physiol. 1971 Mar;213(3):545-56. doi: 10.1113/jphysiol.1971.sp009399.
5
Synaptic organization of cat olfactory cortex as revealed by intracellular recording.细胞内记录揭示的猫嗅觉皮层的突触组织
J Neurophysiol. 1969 Mar;32(2):204-14. doi: 10.1152/jn.1969.32.2.204.

关于马丁关系的评论。

A comment on Martin's relation.

作者信息

Stevens C F

出版信息

Biophys J. 1976 Aug;16(8):891-5. doi: 10.1016/S0006-3495(76)85739-6.

DOI:10.1016/S0006-3495(76)85739-6
PMID:938729
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC1334914/
Abstract

In the limit of slowly varying synaptic conductance changes, a quantity proportional to the quantal content of a synaptic potential is provided by Martin's formula: 1/(VO/Vp-1), where Vp is the peak amplitude of the synaptic potential and Vo is the synaptic equilibrium potential. If the synaptic conductance change is not slowly varying on the time scale of the postsynaptic cell's membrane time constant, Martin's formula overestimates the effects of nonlinear summation and provides an upper limit for the actual quantal content. In the limit of rapidly varying synaptic conductance changes the quantity ln(1/[1-Vp/Vo]) is proportional to the quantal content. This formula underestimates the effects of nonlinear summation and gives a lower limit for the quantal content for cases in which the synaptic conductance is not rapidly varying. These two formulas used together provide upper and lower bounds to the correction for nonlinear summation of postsynaptic potentials.

摘要

在突触电导变化缓慢的极限情况下,马丁公式给出了一个与突触电位的量子含量成比例的量:1/(Vo/Vp - 1),其中Vp是突触电位的峰值幅度,Vo是突触平衡电位。如果突触电导变化在突触后细胞膜时间常数的时间尺度上不是缓慢变化的,马丁公式会高估非线性总和的影响,并为实际量子含量提供一个上限。在突触电导变化快速的极限情况下,量ln(1/[1 - Vp/Vo])与量子含量成比例。对于突触电导变化不迅速的情况,该公式低估了非线性总和的影响,并给出了量子含量的下限。这两个公式一起使用为突触后电位非线性总和的校正提供了上限和下限。