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An Equation Error Approach for the Identification of Elastic Parameters in Beams and Plates with H_1 Regularization

机译:H_1正则化梁和板识别弹性参数的等式误差方法

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In this short note deals with the nonlinear inverse problem of identifying a variable parameter in fourth-order partial differential equations using an equation error approach. These equations arise in several important applications such as car windscreen modeling, deformation of plates, etc. To counter the highly ill-posed nature of the considered inverse problem, a regularization must be performed. The main contribution of this work is to show that the equation error approach permits the use of H~1 regularization whereas other optimization-based formulations commonly use H_2 regularization. We give the existence and convergence results for the equation error formulation. An illustrative numerical example is given to show the feasibility of the approach.
机译:在本短信中,使用等式误差方法涉及识别四阶部分微分方程中的变量参数的非线性逆问题。这些等式在诸如汽车挡风玻璃建模,板块变形等的几个重要应用中出现,以反击考虑反问题的高度不良性质,必须执行正则化。这项工作的主要贡献是表明等式错误方法允许使用H〜1正则化,而其他基于优化的配方通常使用H_2正则化。我们为等式错误制定提供了存在和收敛结果。给出了说明性数值示例以显示方法的可行性。

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