[支配猫下颌骨膜的自由神经末梢和ruffini型末梢对方波压力刺激、斜坡机械刺激和三角振动的反应差异]。

Shika gakuho. Dental science reports Pub Date : 1990-02-01
R Hada
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引用次数: 0

摘要

未标记:用不同速度和频率的特定位移选择性刺激猫下颌磨牙颊骨膜(后骨膜)的游离神经末梢和Ruffini型末梢,记录神经末梢产生的传入脉冲。结果:1。有两种类型的快速适应自由神经末梢,分别在方波压力刺激和斜坡机械刺激下释放有效应和无效应,以及仅释放有效应。2. 未包封的神经末梢分布在颏孔附近,快速适应的神经末梢也有两种类型,分别在方波压力刺激和斜坡机械刺激下释放开效应和关效应,以及仅释放开效应。3.通过方波压力刺激和斜坡形压力刺激也观察到慢适应的自由神经末梢。这些很难与缓慢适应的鲁菲尼式结局区分开来。4. Ruffini型末端为慢适应型,脉冲频率位移速度曲线F = 39.627V0.743 (F =脉冲频率,V =位移速度,r = 0.999, n = 12, p < 0.001)。脉冲位移曲线的个数与位移成正比,F = 1.024 ~ 0.767 (F =脉冲频率,S =位移,r = 0.981, n = 6, p < 0.001)。5. 自由神经末梢遵循Stevens幂函数规律,从快适应单元(10个)到中适应感觉单元(21个),再到慢适应感觉单元(20个)依次递减,分别为0.894 +/- 0.103、0.684 +/- 0.022、0.650 +/- 0.023。缓慢适应鲁菲尼型结尾的值遵循先前的顺序。6. 慢适应自由神经末梢对三角形振动刺激的响应频率为0.1 Hz至240 Hz,而0.1 Hz的频率下限(实际上低于0.1 Hz,但为了便于记录与快速适应自由神经末梢的差异,采用了这个值)明显低于快速适应自由神经末梢的0.6 Hz至1 Hz范围。对猫后骨膜神经末梢的结构和功能进行了研究,发现慢适应ruffini型末梢的脉冲频率与位移速度和位移幅值的关系符合Stevens功率因子定律。综上所述,斜率常数依次为快速适应型自由神经末梢、中间型自由神经末梢和慢适应型自由神经末梢。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
[Difference in responses of free nerve endings and Ruffini-type endings innervating the cat mandibular periosteum to square wave pressure stimuli, ramp mechanical stimuli and triangular vibrations].

Unlabelled: The free nerve endings and Ruffini type endings in the cat mandibular molar buccal periosteum (posterior periosteum) were selectively stimulated with specific displacements of various velocities and frequencies and the afferent impulses generated by the nerve endings were recorded.

Results: 1. There were two types of fast-adapting free nerve endings, discharging on effects and off-effects in response to square wave pressure stimuli and ramp mechanical stimuli and on-effects only. 2. Unencapsulated endings were distributed near the mentale foramen and again there were two types of fast adapting endings, discharging on effects and off effects in response to square wave pressure stimuli and ramp mechanical stimuli, and on-effects only. 3. Slow-adapting free nerve endings were also observed through response to square wave pressure stimuli and ramp shaped pressure stimuli. These were difficult to differentiate from the slow adapting Ruffini-type endings. 4. Ruffini type endings were slow adapting types, exhibiting impulse frequency displacement velocity curves of F = 39.627V0.743 (F = impulse frequency, V = displacement velocity, r = 0.999, n = 12 and p less than 0.001). The number of impulse displacement curves was proportional to the displacement, with F = 1.024S0.767 (F = impulse frequency, S = displacement, r = 0.981, n = 6 and p less than 0.001). 5. Free nerve endings followed Stevens' power function law, dropping in order from fast-adapting units (10 units) to intermediate type sensory units (21 units) and slow-adapting sensory units (20 units), with 0.894 +/- 0.103, 0.684 +/- 0.022 and 0.650 +/- 0.023, respectively. Values for slow adapting Ruffini type endings followed the previous order. 6. Slow adapting free nerve endings responded to triangular vibration stimuli at 0.1 Hz to 240 Hz and the lower frequency limit of 0.1 Hz (actually it was below 0.1 Hz but this value was adopted in order to facilitate the recording of the difference to fast adapting free nerve endings) was considerably lower than the 0.6 Hz to 1 Hz range for fast-adapting free nerve endings. The structure and functions of the nerve endings in the cat posterior periosteum were investigated and it was found that the relationship between the impulse frequency and displacement velocities and displacement amplitude for slow-adapting Ruffini-type endings followed Stevens' power factor law. In conclusion, it was demonstrated that the slope constant follows the order of fast-adapting free nerve endings, intermediate type free nerve endings and slow-adapting free nerve endings.

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