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On the contribution of moment-bearing links to bending and twisting in a three-dimensional sliding filament model.

机译:在三维滑动长丝模型中力矩连接对弯曲和扭曲的贡献。

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摘要

Previously (Hines, M., and J.J. Blum 1983, Biophys. J., 41:67-79), a method was developed that allowed one to compute curvature and twist for a three-dimensional sliding filament model. In that formalism it was difficult to specify the shear and bending moments arising from moment-bearing interfilament links such as fixed 5-6 bridges or dyneins. Euler's equation offers a straightforward method for computing these bending and shear moments when the potential energy stored in the links as a function of axonemal shape is specified. We used this approach to examine the effect of 5-6 bridges on curvature and twist for several distributions of internal shear moments. Twist changes the angle that a link makes with a doublet and thus in some circumstances may reduce the potential energy stored in those links. Twist is a second-order effect proportional to the square of the distance between an outer doublet and the neutral axis. Fixed links will not generate twist if they are symmetrically located around the axoneme.
机译:以前(Hines,M。和J.J.Blum 1983,Biophys.J。,41:67-79),开发了一种方法,该方法可以为三维滑动丝模型计算曲率和扭曲。在这种形式主义中,很难指定由受力矩作用的细丝连接(例如固定的5-6桥或动力蛋白)产生的剪切力矩和弯曲力矩。当指定了根据链节形状存储在链节中的势能时,欧拉方程提供了一种简单的方法来计算这些弯矩和剪力矩。我们使用这种方法来检查5-6桥对内部剪切矩的几种分布的曲率和扭曲的影响。扭曲会改变链节与双链结所成的角度,因此在某些情况下可能会减少存储在那些链节中的势能。扭曲是与外部双合点和中性轴之间的距离的平方成正比的二次效应。如果固定链接对称地位于轴心周围,则不会产生扭曲。

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