Computer simulation of flagellar movement. III. Models incorporating cross-bridge kinetics.

C J Brokaw, D R Rintala
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Abstract

A computer simulation procedure is used to analyze the generation of propagated bending waves by flagellar models in which active sliding is generated by a cycle of cross-bridge activity. Two types of cross-bridge cycle have been examined in detail. In both cycles, cross-bridge attachment is followed immediately by a configurational change in the cross-bridge, which transfers energy to a stretched elastic element and generates a shearing force between the filaments. In the first model, which has cross-bridge behavior close to current ideas about cross-bridge behavior in muscle, cross-bridge attachment is proportional to curvature of the flagellum and detachment is an exponential decay process. The configurational change is equivalent to an angular deviation of pi/5 radians. In the second type of cross-bridge cycle, cross-bridge attachment occurs rapidly when a critical curvature is reached, and detachment occurs when a critical curvature in the opposite direction is reached. With this cycle, an unrealistically large angular deviation of the cross-bridges, equivalent to 3.0 radians, is required to obtain bending waves of normal amplitude. Both models generate bending wave patterns similar to those obtained in earlier work. However, the behavior of the second type of cross-bridge model more closely matches the actual behavior of flagella under experimental conditions: the chemical turnover rate per beat cycle remains constant as the viscosity is increased, and reduction in the number of active cross-bridges can cause a reduction in beat frequency, with little change in amplitude or wavelength.

鞭毛运动的计算机模拟。3结合过桥动力学的模型。
利用计算机模拟程序分析了鞭毛模型中由桥梁活动循环产生主动滑动的传播弯曲波的产生。详细研究了两种类型的跨桥循环。在这两个循环中,跨桥连接之后立即发生了跨桥的结构变化,这种变化将能量传递给拉伸的弹性元件,并在细丝之间产生剪切力。在第一个模型中,它的过桥行为接近于目前关于肌肉过桥行为的想法,过桥附着与鞭毛的曲率成正比,而脱离是一个指数衰减过程。构型变化相当于角偏差为/5弧度。在第二种类型的跨桥循环中,当达到临界曲率时,跨桥附着迅速发生,当达到相反方向的临界曲率时,跨桥分离发生。在这个循环中,为了获得法向振幅的弯曲波,需要桥梁的角偏差达到不现实的大,相当于3.0弧度。这两种模型产生的弯曲波形与早期工作中获得的波形相似。然而,第二种交叉桥模型的行为更符合实验条件下鞭毛的实际行为:随着黏度的增加,每个节拍周期的化学周转率保持不变,活性交叉桥数量的减少会导致节拍频率的减少,而振幅或波长的变化很小。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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