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Stationary Random Vibration Analysis of Planetary-Wheeled Robotic Vehicle Based on Pseudo Excitation Method

机译:基于伪激励法的行星轮机器人车辆平稳随机振动分析

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Based on one planetary-wheeled robotic vehicle which lomotes on wild rough and loose terrain, a new 7 DOF spatial vibration model considering damping effect of wheel-terrain interaction is rebuilt, and the vibration differential equations are derived by the Lagrangian theory. The ride performances of this robotic vehicle are calculated accurately and efficiently by Pseudo Excitation Method (PEM) under two different approaches describing multi-points partial coherent stationary random excitation. The simulation results via MATLAB indicate that the responses characterized by corresponding Power Spectral Density (PSD) and root-mean-square (RMS) values are extraordinarily identical based on both the approach under the assumption of isotropy which describes the uneven road roughness and the approach using fitting coherent function which describes the uneven road excitation, while the previous approach is much more convenient than the latter one which is conventional, so we could have faith in the assumption of isotropy of uneven road excitations, under which a new approach to construct the PSD matrix of multi-points partial coherent stationary random excitation is established with simplicity and con-veniency. In addition, the design parameters are reasonable as a result of the valid avoidance of the sensitive vibration region. The analytic expressions derived in the paper have a certain guiding significance in theoretical research of robotic vehicle vibration dynamics, vibration control and optimization of design parameters.
机译:基于一台在崎rough不平的崎terrain地形上行驶的行星轮机器人,重建了一种新的考虑车轮与地形相互作用的阻尼效应的7自由度空间振动模型,并根据拉格朗日理论推导了振动微分方程。通过伪激励方法(PEM)在描述多点局部相干平稳随机激励的两种不同方法下,可以准确有效地计算出这种机器人车辆的行驶性能。 MATLAB的仿真结果表明,基于各向同性假设的方法(描述道路不平坦)和相应方法,以相应的功率谱密度(PSD)和均方根(RMS)值为特征的响应非常相同。使用拟合的相干函数描述不平坦的道路激励,而前一种方法比后一种方法更方便,因此,我们可以相信不平坦的道路激励的各向同性假设,在此基础上,可以采用一种新的方法来构造不平坦的道路激励。简单,方便地建立了多点局部相干平稳随机激励的PSD矩阵。另外,由于有效地避免了敏感的振动区域,因此设计参数是合理的。本文得出的解析表达式对机​​器人车辆振动动力学,振动控制和设计参数的优化等理论研究具有一定的指导意义。

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