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Material Parameter Identification in Transient Dynamics by Error in Constitutive Equation Approach

机译:本构型方程方法误差瞬态动力学中的材料参数识别

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A study on material parameter identification of linearly elastic structures is presented in this work by minimizing the norm of the error in constitutive equation (ECE) from partial and corrupted measurements in transient dynamics. The identification problem is formulated as an optimization problem where the objective function measures the constitutive discrepancy due to the incompatible pair of stress and strain fields. These two fields are generated by solving two different forward problems related to linear elasticity. In the inverse algorithm, we used an effective penalty based approach to weakly satisfy the measured partial strain or displacement data. This technique not only allows us to incorporate the measurement field but helps to regularize the ill-posedness of the inverse problem. Here, we have proposed explicit material. parameter update formulas for linear elastic materials. Eventually numerical examples of reconstruction of Young's modulus for 1D bar and beam are given here to present application of the proposed algorithm.
机译:通过最小化瞬态动力学中的部分和损坏测量的本构型方程(ECE)中的误差的规范,在这项工作中提出了线性弹性结构的材料参数识别研究。识别问题被制定为优化问题,其中目标函数由于不相容的压力和应变场而导致的本构体差异。通过求解与线性弹性相关的两个不同的前向问题来产生这两个领域。在逆算法中,我们使用了基于有效的惩罚方法来弱满足测量的部分应变或位移数据。这种技术不仅允许我们纳入测量字段,但有助于规范逆问题的缺陷。在这里,我们提出了明确的材料。用于线性弹性材料的参数更新公式。最终的数值示例的1D杆和光束的杨氏模量的重建的数值例子是在此提供应用于所提出的算法。

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