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首页> 外文期刊>Earthquake Engineering & Structural Dynamics >Parameter identification of framed structures using an improved finite element model-updating method—Part Ⅰ: Formulation and verification
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Parameter identification of framed structures using an improved finite element model-updating method—Part Ⅰ: Formulation and verification

机译:改进的有限元模型更新方法识别框架结构的参数-第一部分:公式与验证

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摘要

In this study, we formulate an improved finite element model-updating method to address the numerical difficulties associated with ill conditioning and rank deficiency. These complications are frequently encountered model-updating problems, and occur when the identification of a larger number of physical parameters is attempted than that warranted by the information content of the experimental data. Based on the standard bounded variables least-squares (BVLS) method, which incorporates the usual upper/lower-bound constraints, the proposed method (henceforth referred to as BVLSrc) is equipped with novel sensitivity-based relative constraints. The relative constraints are automatically constructed using the correlation coefficients between the sensitivity vectors of updating parameters. The veracity and effectiveness of BVLSrc is investigated through the simulated, yet realistic, forced-vibration testing of a simple framed structure using its frequency response function as input data. By comparing the results of BVLSrc with those obtained via (the competing) pure BVLS and regularization methods, we show that BVLSrc and regularization methods yield approximate solutions with similar and sufficiently high accuracy, while pure BVLS method yields physically inadmissible solutions. We further demonstrate that BVLSrc is computationally more efficient, because, unlike regularization methods, it does not require the laborious a priori calculations to determine an optimal penalty parameter, and its results are far less sensitive to the initial estimates of the updating parameters.
机译:在这项研究中,我们制定了一种改进的有限元模型更新方法,以解决与病态和等级不足相关的数值困难。这些复杂性是模型更新中经常遇到的问题,并且在尝试识别大量物理参数而不是实验数据的信息内容所保证的物理参数时发生。基于标准的有界变量最小二乘法(BVLS)方法,该方法结合了通常的上/下限约束,因此该方法(此后称为BVLSrc)配备了新的基于灵敏度的相对约束。相对约束是使用更新参数的灵敏度向量之间的相关系数自动构建的。通过使用频率响应函数作为输入数据对简单框架结构进行模拟但逼真的强迫振动测试,研究了BVLSrc的准确性和有效性。通过将BVLSrc的结果与通过(竞争的)纯BVLS和正则化方法获得的结果进行比较,我们表明BVLSrc和正则化方法可产生近似且精度足够高的近似解,而纯BVLS方法可产生物理上不允许的解。我们进一步证明BVLSrc的计算效率更高,因为与正则化方法不同,它不需要费力的先验计算来确定最佳惩罚参数,并且其结果对更新参数的初始估计不那么敏感。

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