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本文引用的文献

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2
A recruitment model of quasi-linear power-law stress adaptation in lung tissue.肺组织中准线性幂律应力适应的募集模型。
Ann Biomed Eng. 2007 Jul;35(7):1165-74. doi: 10.1007/s10439-007-9291-0. Epub 2007 Mar 23.
3
Adjustable passive length-tension curve in rabbit detrusor smooth muscle.兔逼尿肌平滑肌的可调被动长度-张力曲线
J Appl Physiol (1985). 2007 May;102(5):1746-55. doi: 10.1152/japplphysiol.00548.2006. Epub 2007 Jan 18.
4
Viscoelastic and dynamic nonlinear properties of airway smooth muscle tissue: roles of mechanical force and the cytoskeleton.气道平滑肌组织的粘弹性和动态非线性特性:机械力和细胞骨架的作用。
Am J Physiol Lung Cell Mol Physiol. 2006 Jun;290(6):L1227-37. doi: 10.1152/ajplung.00299.2005. Epub 2006 Jan 13.
5
Cytoskeletal remodelling and slow dynamics in the living cell.活细胞中的细胞骨架重塑与慢动力学
Nat Mater. 2005 Jul;4(7):557-61. doi: 10.1038/nmat1404. Epub 2005 Jun 5.
6
Viscoelasticity of human alveolar epithelial cells subjected to stretch.受拉伸的人肺泡上皮细胞的粘弹性
Am J Physiol Lung Cell Mol Physiol. 2004 Nov;287(5):L1025-34. doi: 10.1152/ajplung.00077.2004. Epub 2004 Jul 9.
7
Rheology of airway smooth muscle cells is associated with cytoskeletal contractile stress.气道平滑肌细胞的流变学与细胞骨架收缩应力相关。
J Appl Physiol (1985). 2004 May;96(5):1600-5. doi: 10.1152/japplphysiol.00595.2003. Epub 2004 Jan 5.
8
Remodeling of the airway smooth muscle cell: are we built of glass?气道平滑肌细胞的重塑:我们是由玻璃构成的吗?
Respir Physiol Neurobiol. 2003 Sep 16;137(2-3):109-24. doi: 10.1016/s1569-9048(03)00141-1.
9
The first three minutes: smooth muscle contraction, cytoskeletal events, and soft glasses.最初三分钟:平滑肌收缩、细胞骨架事件与软眼镜
J Appl Physiol (1985). 2003 Jul;95(1):413-25. doi: 10.1152/japplphysiol.00277.2003.
10
Stiffness changes in cultured airway smooth muscle cells.培养的气道平滑肌细胞的硬度变化
Am J Physiol Cell Physiol. 2002 Sep;283(3):C792-801. doi: 10.1152/ajpcell.00425.2001.

在松弛的猪气道平滑肌中,力反应的对数叠加与快速的长度变化。

Logarithmic superposition of force response with rapid length changes in relaxed porcine airway smooth muscle.

机构信息

Institute of Biomedical Technologies, Auckland University of Technology, New Zealand.

出版信息

Am J Physiol Lung Cell Mol Physiol. 2010 Dec;299(6):L898-904. doi: 10.1152/ajplung.00023.2010. Epub 2010 Sep 3.

DOI:10.1152/ajplung.00023.2010
PMID:20817779
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC3284315/
Abstract

We present a systematic quantitative analysis of power-law force relaxation and investigate logarithmic superposition of force response in relaxed porcine airway smooth muscle (ASM) strips in vitro. The term logarithmic superposition describes linear superposition on a logarithmic scale, which is equivalent to multiplication on a linear scale. Additionally, we examine whether the dynamic response of contracted and relaxed muscles is dominated by cross-bridge cycling or passive dynamics. The study shows the following main findings. For relaxed ASM, the force response to length steps of varying amplitude (0.25-4% of reference length, both lengthening and shortening) are well-fitted with power-law functions over several decades of time (10⁻² to 10³ s), and the force response after consecutive length changes is more accurately fitted assuming logarithmic superposition rather than linear superposition. Furthermore, for sinusoidal length oscillations in contracted and relaxed muscles, increasing the oscillation amplitude induces greater hysteresivity and asymmetry of force-length relationships, whereas increasing the frequency dampens hysteresivity but increases asymmetry. We conclude that logarithmic superposition is an important feature of relaxed ASM, which may facilitate a more accurate prediction of force responses in the continuous dynamic environment of the respiratory system. In addition, the single power-function response to length changes shows that the dynamics of cross-bridge cycling can be ignored in relaxed muscle. The similarity in response between relaxed and contracted states implies that the investigated passive dynamics play an important role in both states and should be taken into account.

摘要

我们对幂律力松弛进行了系统的定量分析,并研究了体外松弛猪气道平滑肌(ASM)条带中力响应的对数叠加。对数叠加是指在对数刻度上的线性叠加,这在线性刻度上等效于乘法。此外,我们还研究了收缩和松弛肌肉的动态响应是否由横桥循环或被动动力学主导。研究表明,以下是主要发现。对于松弛的 ASM,对于幅度变化的长度步(参考长度的 0.25-4%,包括伸长和缩短)的力响应在几个时间的幂律函数(10⁻² 到 10³ s)上拟合得很好,并且在连续的长度变化后,假设对数叠加而不是线性叠加,力响应的拟合更准确。此外,对于收缩和松弛肌肉的正弦长度振荡,增加振荡幅度会引起更大的滞后性和力-长度关系的不对称性,而增加频率会减弱滞后性但增加不对称性。我们得出结论,对数叠加是松弛 ASM 的一个重要特征,这可能有助于更准确地预测呼吸系统连续动态环境中的力响应。此外,对长度变化的单一幂函数响应表明,在松弛肌肉中可以忽略横桥循环的动力学。松弛和收缩状态之间的相似响应表明,研究中的被动动力学在两种状态下都起着重要作用,应该考虑在内。