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Capstan equation including bending rigidity and non-linear frictional behavior

机译:绞盘刚度方程,包括弯曲刚度和非线性摩擦行为

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More rigorous analyses have been conducted in improving the classical capstan equation by including both the rod bending rigidity and a power-law friction (in place of the Amonton's law) into the formula. During the analyses, the power-law exponent was used as the indicator for the non-linear friction behavior, whereas both the capstan radius ratio and the incoming load incline angle were used as the parameters reflecting the bending rigidity. Our analyses indicate complex relationships those parameters have in influencing the tension ratio or tension transmitting efficiency, a thorough parametric study illustrates clearly such interconnections. Since in most cases, the bending rigidity of the tension member is non-negligible and non-linear friction is more common, the new results should be more useful in practical applications.
机译:通过将杆的弯曲刚度和幂律摩擦(代替阿蒙顿定律)都包括在公式中,对改进经典的绞盘方程进行了更严格的分析。在分析过程中,幂律指数用作非线性摩擦行为的指标,而主导轴半径比和输入载荷倾斜角均用作反映弯曲刚度的参数。我们的分析表明,这些参数影响张力比或张力传递效率具有复杂的关系,一项详尽的参数研究清楚地说明了这种相互关系。由于在大多数情况下,受拉构件的抗弯刚度是不可忽略的,并且非线性摩擦更为常见,因此新的结果在实际应用中应该更加有用。

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