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首页> 外文期刊>Inverse Problems in Science & Engineering >A bivariate Gaussian function approach for inverse cracks identification of forced-vibrating bridge decks
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A bivariate Gaussian function approach for inverse cracks identification of forced-vibrating bridge decks

机译:用双变量高斯函数方法识别强迫振动桥面板的反裂缝

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This study deals with an inverse detection of stiffness degradation that occurs due to multiple cracks in bridge decks subjected to unknown moving loads. Six unknown parameters are considered to determine the damage distribution, which is a modified form of the bivariate Gaussian distribution function. The proposed approach is more feasible than the conventional element-based damage detection method from the computational efficiency because a finite element analysis coupled with a hybrid genetic algorithm using a small number of unknown parameters is performed. The validity of the technique is numerically verified using a set of dynamic data obtained from a simulation of the actual bridge modelled with a three-dimensional solid element. The numerical examples show that the proposed technique is a feasible and practical method, which can prove the location of a damaged region as well as inspect the distribution of deteriorated stiffness although there is a modelling error between actual bridge results and numerical model results as well as unknown moving loads.
机译:这项研究处理的是刚度下降的逆向检测,这种刚度的下降是由于桥面板在承受未知运动载荷的情况下出现多个裂缝而引起的。考虑了六个未知参数来确定损伤分布,这是双变量高斯分布函数的修改形式。从计算效率来看,所提出的方法比常规的基于元素的损伤检测方法更可行,因为执行了使用少量未知参数的有限元分析和混合遗传算法。使用一组动态数据在数值上验证了该技术的有效性,该一组动态数据是通过对以三维实体元素建模的实际桥梁进行仿真获得的。数值算例表明,所提出的技术是可行且实用的方法,尽管实际桥梁结果与数值模型结果之间存在建模误差,但可以证明损伤区域的位置并检查刚度的分布。未知的移动负载。

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