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Rate constant of muscle force redevelopment reflects cooperative activation as well as cross-bridge kinetics.

机译:肌肉力量重建的速率常数反映了协同激活以及跨桥动力学。

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摘要

The rate of muscle force redevelopment after release-restretch protocols has previously been interpreted using a simple two-state cross-bridge cycling model with rate constants for transitions between non-force-bearing and force-bearing states, f, and between force-bearing and non-force-bearing states, g. Changes in the rate constant of force redevelopment, as with varying levels of Ca2+ activation, have traditionally been attributed to Ca(2+)-dependent f. The current work adds to this original model a state of unactivated, noncycling cross-bridges. The resulting differential equation for activated, force-bearing cross-bridges, Ncf, was Ncf = -[g+f(K/(K + 1))] Ncf+f(K/(K + 1))NT, where K is an equilibrium constant defining the distribution between cycling and noncycling cross-bridges and NT is the total number of cross-bridges. Cooperativity by which force-bearing cross-bridges participate in their own activation was introduced by making K depend on Ncf. Model results demonstrated that such cooperativity, which tends to enhance force generation at low levels of Ca2+ activation, has a counter-intuitive effect of slowing force redevelopment. These dynamic effects of cooperativity are most pronounced at low Ca2+ activation. As Ca2+ activation increases, the cooperative effects become less important to the dynamics of force redevelopment and, at the highest levels of Ca2+ activation, the dynamics of force redevelopment reflect factors other than cooperative mechanisms. These results expand on earlier interpretations of Ca2+ dependence of force redevelopment; rather than Ca(2+)-dependent f, Ca(2+)-dependent force redevelopment arises from changing expressions of cooperativity between force-bearing cross-bridges and activation.
机译:先前使用简单的两态跨桥循环模型解释了释放-拉伸协议后肌肉力量的重建速率,该模型具有速率常数,用于非受力状态与受力状态f之间以及受力状态之间的过渡和非承力状态; g。传统上归因于Ca(2+)依赖的f,随着力的变化,Ca2 +激活水平的变化与速率再常数有关。当前的工作为该原始模型增加了未激活的,非循环的跨桥状态。激活的承力跨桥的微分方程Ncf为Ncf =-[g + f(K /(K + 1))] Ncf + f(K /(K + 1))NT,其中K是一个平衡常数,定义了循环和非循环跨桥之间的分布,NT是跨桥的总数。通过使K依赖于Ncf,引入了承力跨桥参与其自身激活的协作性。模型结果表明,这种协作性倾向于在低水平的Ca2 +活化下增强力的产生,具有减缓力重新发展的反直觉效果。这些协同作用的动态效应在低Ca2 +活化下最为明显。随着Ca2 +活化作用的增强,协同作用对力重建动力的重要性降低,而在Ca2 +活化的最高水平下,力重建动力反映的是协同作用机制以外的因素。这些结果扩展了对力重建的Ca2 +依赖性的早期解释。而不是依赖Ca(2+)的f,依赖于Ca(2+)的力的重建是通过改变力承载跨桥与激活之间的协作表达而产生的。

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