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睫状肌动力学的几何学

Geometry of ciliary dynamics.

作者信息

Peterson Mark A

机构信息

Department of Physics, Mount Holyoke College, South Hadley, Massachusetts 01075, USA.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2009 Jul;80(1 Pt 1):011923. doi: 10.1103/PhysRevE.80.011923. Epub 2009 Jul 28.

Abstract

Cilia are motile biological appendages that are driven to bend by internal shear stresses between tubulin filaments. A continuum model of ciliary material is constructed that incorporates the essential ciliary constraints: (i) one-dimensional inextensibility of filaments, (ii) three-dimensional incompressibility, and (iii) shear strain only longitudinally along filaments. It is shown that twist of filaments about each other is not an independent degree of freedom under ciliary constraints. The constraint on twist appears in the equations of motion for cilia as a term not previously recognized. As another application of the same geometrical idea, a general approach to the polymorphism of bacterial flagella is proposed.

摘要

纤毛是可运动的生物附属物,由微管蛋白丝之间的内部剪切应力驱动而弯曲。构建了一个纤毛材料的连续介质模型,该模型纳入了纤毛的基本约束条件:(i)丝的一维不可伸长性,(ii)三维不可压缩性,以及(iii)仅沿丝纵向的剪切应变。结果表明,在纤毛约束条件下,丝之间的相互扭转不是一个独立的自由度。对扭转的约束在纤毛的运动方程中作为一个以前未被认识到的项出现。作为同一几何思想的另一个应用,提出了一种研究细菌鞭毛多态性的通用方法。

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