Department of Zoology and Bodega Marine Laboratory, University of California, Berkeley, California 94720.
J Gen Physiol. 1973 Oct 1;62(4):473-88. doi: 10.1085/jgp.62.4.473.
Properties of the neural mechanism responsible for generating the periodic burst of spike potentials in the nine ganglion neurons were investigated by applying brief, single shocks to the four small cells with extracellular electrodes placed near the trigger zones of the small cells. The shock elicited a burst if presented during the latter portion of the silent period, terminated a burst during the latter portion of the burst period, and was followed by a newly initiated burst during the early portion of the burst period. The resultant changes in burst and silent period durations were quantitatively described by a second-order non-linear differential equation similar to the van der Pol equation for a relaxation oscillator. The equation also qualitatively described changes in firing threshold of the small cells during the burst cycle. The first derivative of the solution to the equation is similar to slow transmembrane potentials in neurons that are involved in generation of burst activity in other crustacean cardiac ganglia.
用放置在小细胞触发区附近的细胞外电极给四个小细胞施加短暂的单个电脉冲,研究了产生九个神经节细胞中周期性尖峰电位爆发的神经机制的特性。如果在静息期的后段施加刺激,刺激会引发爆发;如果在爆发期的后段施加刺激,刺激会终止爆发;如果在爆发期的前段施加刺激,刺激会引发新的爆发。爆发和静息期持续时间的变化可以通过类似于松弛振荡器的范德波尔方程的二阶非线性微分方程来定量描述。该方程还定性地描述了小细胞在爆发周期中点火阈值的变化。该方程的解的一阶导数类似于参与甲壳纲动物心脏神经节中爆发活动产生的神经元中的慢跨膜电位。