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本文引用的文献

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A simple theory of motor protein kinetics and energetics.一种关于运动蛋白动力学和能量学的简单理论。
Biophys Chem. 1997 Sep 1;67(1-3):263-7. doi: 10.1016/s0301-4622(97)00051-3.
2
Myosin learns to walk.肌球蛋白学会了移动。
J Cell Sci. 2001 Jun;114(Pt 11):1981-98. doi: 10.1242/jcs.114.11.1981.
3
Simple mechanochemistry describes the dynamics of kinesin molecules.简单机械化学描述了驱动蛋白分子的动力学。
Proc Natl Acad Sci U S A. 2001 Jul 3;98(14):7748-53. doi: 10.1073/pnas.141080498. Epub 2001 Jun 26.
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Theoretical formalism for bead movement powered by single two-headed motors in a motility assay.在运动性分析中由单个双头马达驱动的珠子运动的理论形式体系。
Biophys Chem. 2001 Jun 15;91(1):79-91. doi: 10.1016/s0301-4622(01)00153-3.
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Conformational changes during kinesin motility.驱动蛋白运动过程中的构象变化。
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Force production by single kinesin motors.单个驱动蛋白马达产生的力。
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Stochastic simulation of processive and oscillatory sliding using a two-headed model for axonemal dynein.使用轴丝动力蛋白双头模型对进行性和振荡性滑动进行随机模拟。
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10
A structural change in the kinesin motor protein that drives motility.驱动运动的驱动蛋白分子马达蛋白的结构变化。
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在力钳制运动分析中由单个驱动蛋白分子驱动的珠子运动的涨落与随机性:蒙特卡罗模拟

Fluctuations and randomness of movement of the bead powered by a single kinesin molecule in a force-clamped motility assay: Monte Carlo simulations.

作者信息

Chen Yi-der, Yan Bo, Rubin Robert J

机构信息

Mathematical Research Branch, National Institute of Diabetes, Digestive and Kidney Diseases, National Institutes of Health, BSA Building Suite 350, 9000 Rockville Pike, Bethesda, MD 20892-2690, USA.

出版信息

Biophys J. 2002 Nov;83(5):2360-9. doi: 10.1016/S0006-3495(02)75250-8.

DOI:10.1016/S0006-3495(02)75250-8
PMID:12414673
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC1302325/
Abstract

The motility assay of K. Visscher, M. J. Schnitzer, and S. M. Block (Nature, 400:184-189, 1999) in which the movement of a bead powered by a single kinesin motor can be measured is a very useful tool in characterizing the force-dependent steps of the mechanochemical cycle of kinesin motors, because in this assay the external force applied to the bead can be controlled (clamped) arbitrarily. However, because the bead is elastically attached to the motor and the response of the clamp is not fast enough to compensate the Brownian motion of the bead, interpretation or analysis of the data obtained from the assay is not trivial. In a recent paper (Y. Chen and B. Yan, Biophys. Chem. 91:79-91, 2001), we showed how to evaluate the mean velocity of the bead and the motor in the motility assay for a given mechanochemical cycle. In this paper we extend the study to the evaluation of the fluctuation or the randomness of the velocity using a Monte Carlo simulation method. Similar to the mean, we found that the randomness of the velocity of the motor is also influenced by the parameters that affect the dynamic behavior of the bead, such as the viscosity of the medium, the size of the bead, the stiffness of the elastic element connecting the bead and the motor, etc. The method presented in this paper should be useful in modeling the kinetic mechanism of any processive motor (such as conventional kinesin and myosin V) based on measured force-clamp motility data.

摘要

K. 维斯彻、M. J. 施尼策和S. M. 布洛克于1999年发表在《自然》杂志上的运动性检测方法(400:184 - 189),可用于测量由单个驱动蛋白马达驱动的珠子的运动,是表征驱动蛋白马达机械化学循环中力依赖步骤的非常有用的工具,因为在该检测中施加于珠子的外力可被任意控制(钳制)。然而,由于珠子通过弹性连接到马达,且钳制的响应速度不够快,无法补偿珠子的布朗运动,因此对该检测获得的数据进行解释或分析并非易事。在最近一篇论文(Y. 陈和B. 严,《生物物理化学》91:79 - 91,2001)中,我们展示了如何在给定的机械化学循环的运动性检测中评估珠子和马达的平均速度。在本文中,我们使用蒙特卡罗模拟方法将研究扩展到速度波动或随机性的评估。与平均值类似,我们发现马达速度的随机性也受到影响珠子动态行为的参数的影响,例如介质的粘度、珠子的大小、连接珠子和马达的弹性元件的刚度等。本文提出的方法对于基于测量的力钳制运动性数据对任何进行性马达(如传统驱动蛋白和肌球蛋白V)的动力学机制进行建模应该是有用的。