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Improving the accuracy of SOD for modal parameters estimation of damped systems

机译:提高用于阻尼系统模态参数估计的SOD精度

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摘要

The smooth orthogonal decomposition (SOD) method is one of the output only modal analysis methods, which is originally suggested for the undamped/lightly damped systems. In this paper, the error sources of the SOD method for damped vibrating systems have been investigated. Then, in order to improve the accuracy of SOD for modal analysis of damped systems, some modifications have been made on the traditional SOD algorithm, and instead of the forward two-point differential operator D, the central eight-point differential operator D (m) is used. In order to compare the accuracy of improved SOD and traditional SOD, the two methods are applied for vibration analysis of a discrete system subjected to the random white noise with the same excitation arrangement. The estimated results are compared with the exact solution obtained by the structural eigenvalue problem. The comparison reveals that the improved SOD is more accurate than the traditional SOD method. In addition, the effects of the excitation arrangement and the measurement noise on the estimated modal parameters are investigated.
机译:平滑正交分解(SOD)方法是仅输出模态分析方法之一,最初是建议用于无阻尼/轻阻尼系统。本文研究了阻尼振动系统中SOD方法的误差源。然后,为了提高阻尼系统模态分析中SOD的精度,对传统的SOD算法进行了一些修改,代替了正向两点微分算子D,而是中央八点微分算子D(m ) 用来。为了比较改进的SOD和传统SOD的精度,将这两种方法应用于具有相同激励安排的,受随机白噪声影响的离散系统的振动分析。将估计的结果与通过结构特征值问题获得的精确解进行比较。比较表明,改进后的SOD比传统的SOD方法更准确。此外,研究了激励装置和测量噪声对模态参数估计的影响。

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