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首页> 外文期刊>Journal of Mechanical Science and Technology >Buckling theoretical analysis on all-terrain crane telescopic boom with n-stepped sections
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Buckling theoretical analysis on all-terrain crane telescopic boom with n-stepped sections

机译:屈曲理论分析全地形起重机伸缩悬臂与正阶段

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摘要

Differential equations for telescopic boom with n-stepped sections are established on the basis of continuous beam column theory. The recursive formula for the stability of n-stepped telescopic boom is deduced by mathematical induction. The Levenberg-Marquardt numerical optimization algorithm combined with mechanical features is used to solve the transcendental equation in the recursive formula and determine the equations when n is unknown. The length coefficients obtained using the presented methods are compared with those of the China national standard GB3811-2008 and those calculated by ANSYS 17.0. Results show that the accuracy of the Levenberg-Marquardt algorithm is better than those of other algorithms. Moreover, the obtained length coefficients display a certain degree of nonlinearity. Therefore, linear interpolation is feasible in small-scale practical applications. The use of linear interpolation method leads to large error in the critical force in n-stepped section of all-terrain cranes.
机译:基于连续梁柱理论建立具有正阶段的伸缩臂的微分方程。通过数学诱导推导出正阶梯式伸缩臂稳定的递归公式。 Levenberg-Marquardt数值优化算法与机械特征相结合用于解决递归公式中的超越方程,并确定n未知时的等式。使用本方法获得的长度系数与中国国家标准GB3811-2008的长度系数和由ANSYS 17.0计算的那些。结果表明,Levenberg-Marquardt算法的准确性优于其他算法。此外,所获得的长度系数显示一定程度的非线性。因此,线性插值在小规模的实际应用中是可行的。线性插值方法的使用导致全地形起重机的正阶段部分的临界力误差。

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