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A Bayesian Framework for Optimal Experimental Design in Structural Dynamics

机译:结构动力学最优实验设计的贝叶斯框架

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A Bayesian framework for optimal experimental design in structural dynamics is presented. The optimal design is based on an expected utility function that measures the value of the information arising from alternative experimental designs and takes into account the uncertainties in model parameters and model prediction error. The evaluation of the expected utility function requires a large number of structural model simulations. Asymptotic techniques are used to simplify the expected utility functions under small model prediction error uncertainties, providing insight into the optimal design and drastically reducing the computation effort involved in the evaluation of the multi-dimensional integrals that arise. The framework is demonstrated using the design of sensors for modal identification and is applied to the design of a small number of reference sensors for experiments involving multiple sensor configuration setups accomplished with reference and moving sensors. In contrast to previous formulations, the Bayesian optimal experimental design overcomes the problem of the ill-conditioned Fisher information matrix for small number of reference sensors by exploiting the information in the prior distribution.
机译:提出了一种贝叶斯框架,用于结构动力学中的最佳实验设计。最佳设计基于预期的实用程序功能,可测量由替代实验设计产生的信息的值,并考虑到模型参数和模型预测误差中的不确定性。预期实用功能的评估需要大量的结构模型模拟。渐近技术用于简化小型预测误差不确定性下的预期实用功能,提供对最佳设计的洞察,并大大减少所涉及的计算工作所涉及的计算工作。使用传感器的设计来证明该框架,用于模态识别,并应用于少数参考传感器的设计,用于涉及使用参考和移动传感器完成的多个传感器配置设置的实验。与先前的配方相比,贝叶斯最优实验设计通过利用先前分布中的信息来克服少量参考传感器的少量参考传感器的问题。

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