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How to Install Sensors for Structural Model Updating?

机译:如何安装用于结构模型更新的传感器?

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Structural model updating can be treated as the process to extract information from measurement for modifying the structural model such that the model calculated responses fit the measured data. The updated model is very important for structural response prediction, structural damage detection and structural control. The location for sensor installation has significant effect on the amount of information that can be extracted from the measured data. This paper presents a methodology for identifying the "optimal" locations to install a given number of sensors on a structure so as to find useful information for structural model updating. The proposed method relies on the information entropy as a measure of the uncertainties associated with the identified model parameters for a given sensor configuration. The larger the value of information entropy, the higher the uncertainty of the identified model parameters will be. As a result, the problem of optimal sensor placement can be transformed to a discrete optimization problem with the information entropy as the objective function and the sensor configuration as the minimization variable. However, the corresponding numerical minimization problem is computational demanding for real structures with many degrees of freedom (DOFs). One of the contributions of this paper is to propose a computational efficient optimization method based on genetic algorithm for solving this minimization problem. A model of typical transmission tower with 40 nodes, 160 elements and 216 DOFs is used as a numerical example to illustrate the proposed methodology. The computational time of the proposed optimization method can be future reduced by making use of parallel computing technologies.
机译:结构模型更新可以被视为从测量中提取信息以修改结构模型的过程,使得模型计算的响应适合测量数据。更新的模型对于结构响应预测,结构损伤检测和结构控制非常重要。传感器安装的位置对可以从测量数据中提取的信息量具有显着影响。本文提出了一种用于识别在结构上安装给定数量的传感器的“最佳”位置的方法,以便找到结构模型更新的有用信息。该方法依赖于信息熵作为与给定传感器配置的识别的模型参数相关联的不确定性的量度。信息熵的值越大,所识别的模型参数的不确定性越高。结果,可以将最佳传感器放置的问题与信息熵作为目标函数和作为最小化变量的传感器配置转换为离散优化问题。然而,相应的数值最小化问题是对具有多种自由度(DOF)的真实结构的计算要求。本文的贡献之一是提出基于遗传算法来解决这种最小化问题的计算有效优化方法。用40个节点,160个元素和216个DOF的典型传输塔模型用作数字示例以说明所提出的方法。通过使用并行计算技术可以减少所提出的优化方法的计算时间。

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