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Experimental Spectral Submanifold Reduced Order Models from Machine Learning

机译:实验光谱子多种从机器学习的阶数模型

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Nonlinear system identification is a challenging problem in experimental modal analysis, it is currently tackled using a toolbox approach, where different techniques are employed depending on the structural system under investigation, the identification goals and the type of excitation used. In this contribution, we exploit analytic reduction to spectral submanifolds combined with machine learning techniques in order to obtain the nonlinear coefficients up to cubic order of a single-degree-of-freedom reduced order model. The system measurements aimed at model fitting can be performed using any type of excitation techniques, ranging from free-decay to sine-sweeps or random shaker testing. We illustrate the accuracy of our method using both simulated and real experimental data.
机译:非线性系统识别是实验模态分析中的具有挑战性的问题,目前使用工具箱方法进行解决,其中根据调查下的结构系统采用不同的技术,识别目标和所使用的激励类型。 在这一贡献中,我们利用分析减少与机器学习技术相结合的光谱子纤维,以便获得单个自由度的单个自由度的立方顺序的非线性系数。 针对模型配件的系统测量可以使用任何类型的励磁技术进行,从自由衰减到正弦扫描或随机振动筛检测。 我们说明了我们使用模拟和真实实验数据的方法的准确性。

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