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耳石器官的理论力学频率响应。

Theoretical mechanical frequency response of the otolithic organs.

作者信息

Grant J W, Huang C C, Cotton J R

机构信息

Department of Engineering Science and Mechanics, Virginia Polytechnic Institute and State University, Blacksburg 24060-0219.

出版信息

J Vestib Res. 1994 Mar-Apr;4(2):137-51.

PMID:8199728
Abstract

A distributed parameter model, which consisted of three coupled partial differential equations, describing the mechanical response of the otolithic organs, was used to develop a system mechanical transfer function. The equations were Laplace transformed and combined to yield a transfer function for otoconial layer displacement relative to an acceleration stimulus. Acceleration is either skull acceleration or gravity. In addition, transfer functions for the gel layer and endolymph fluid layer were also developed which included a spatial coordinate as a transfer function variable. Frequency response diagrams were constructed from the transfer functions, using numerical values of nondimensional parameters developed in an earlier study. The otoconial layer transfer function was compared to physiologic data on utricular primary afferent neurons and there was good agreement except at low frequencies. The discrepancy between the theoretical transfer function and the primary afferent response can be attributed to contributions of the spike encoder, which has been measured experimentally, additional non-mechanical components in the transduction process, and even non-linear elements in the mechanical system.

摘要

一个由三个耦合偏微分方程组成的分布式参数模型,用于描述耳石器官的力学响应,该模型被用来推导系统机械传递函数。对方程进行拉普拉斯变换并合并,以得到相对于加速度刺激的耳石层位移传递函数。加速度可以是颅骨加速度或重力加速度。此外,还推导了凝胶层和内淋巴液层的传递函数,其中包括一个空间坐标作为传递函数变量。利用早期研究中得到的无量纲参数的数值,根据传递函数构建了频率响应图。将耳石层传递函数与椭圆囊初级传入神经元的生理数据进行比较,除低频外,两者吻合良好。理论传递函数与初级传入反应之间的差异可归因于已通过实验测量的脉冲编码器的贡献、转导过程中额外的非机械成分,甚至机械系统中的非线性元件。

相似文献

1
Theoretical mechanical frequency response of the otolithic organs.耳石器官的理论力学频率响应。
J Vestib Res. 1994 Mar-Apr;4(2):137-51.
2
Otolith-organ mechanics: lumped parameter model and dynamic response.耳石器官力学:集总参数模型与动态响应
Aviat Space Environ Med. 1987 Oct;58(10):970-6.
3
A model for otolith dynamic response with a viscoelastic gel layer.一种具有粘弹性凝胶层的耳石动态响应模型。
J Vestib Res. 1990;1(2):139-51.
4
Finite element modeling of the 3D otolith structure.三维耳石结构的有限元建模
J Vestib Res. 2001;11(1):13-32.
5
[Parity principle and kinematic asymmetries in the otolith system].[耳石系统中的奇偶原则和运动不对称性]
Kosm Biol Aviakosm Med. 1985 May-Jun;19(3):53-5.
6
[Mathematical model of the otolith].[耳石的数学模型]
Kosm Biol Aviakosm Med. 1986 Nov-Dec;20(6):66-70.
7
Mechanics of the otolith organ--dynamic response.耳石器官的力学——动态响应
Ann Biomed Eng. 1986;14(3):241-56. doi: 10.1007/BF02584273.
8
Governing equations of motion for the otolith organs and their response to a step change in velocity of the skull.耳石器官的运动控制方程及其对颅骨速度阶跃变化的响应。
J Biomech Eng. 1984 Nov;106(4):302-8. doi: 10.1115/1.3138498.
9
[Interaction between the otolithic organ and semicircular canals of the vestibular apparatus in the system of directional orientation of man in space].[人体空间定向系统中前庭器官的耳石器官与半规管之间的相互作用]
Biofizika. 1986 Jan-Feb;31(1):123-7.
10
Experimental measurement of utricle dynamic response.前庭动态反应的实验测量。
J Vestib Res. 2012 Jan 1;22(2):57-68. doi: 10.3233/VES-2011-0431.

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