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Interval Analysis Method for Structural Damage Identification Based on Multiple Load Cases

机译:基于多工况的结构损伤识别的区间分析方法

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摘要

Based on the measured static displacements, an improved interval analysis technique was proposed for the structural damage identification. Due to the scarcity of uncertain information, the uncertainties were considered as interval numbers in this paper. Via the first-order Taylor series expansion, the interval bounds of the elemental stiffness parameters of undamaged and damaged structures are respectively obtained. The structural damage was detected by the quantitative measure of the possibility of damage existence in elements, which was more reasonable than the probability of damage existence in the condition of less sample points for the measurement data. Furthermore, the classic interval analysis method was improved by adopting the membership-set identification and two-step model updating procedure to make identification results more accurate. An uncertain truss structure was employed for damage identification, the damage identification results obtained by interval analysis method and probabilistic method, respectively, were compared. Moreover, the effects on the detection results of the damage level and uncertainty level subjected to single or multiple load cases were studied as well. The numerical example shows that the wide intervals resulting from the interval operation can be narrowed by the improved nonprobabilistic approach, and the feasibility and effectiveness of the present method were validated.
机译:基于实测静位移,提出了一种改进的区间分析技术进行结构损伤识别。由于不确定信息的稀缺性,本文将不确定性视为区间数。通过一阶泰勒级数展开,分别获得未损坏和受损结构的单元刚度参数的区间边界。通过定量测量元素中存在损坏的可能性来检测结构损坏,这比在测量数据的采样点较少的情况下存在损坏的可能性更为合理。此外,经典的区间分析方法通过采用隶属集识别和两步模型更新程序进行改进,以使识别结果更加准确。采用不确定的桁架结构进行损伤识别,比较了区间分析法和概率法获得的损伤识别结果。此外,还研究了单次或多次载荷情况下损伤水平和不确定性水平对检测结果的影响。数值算例表明,采用改进的非概率方法可以缩小区间运算产生的较大区间,验证了本方法的可行性和有效性。

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