Leveraging Full Field Deformation Measurements in Computational Modeling of Damage

Sara Schlenker, E. Tekerek, A. Kontsos
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Abstract

Advances in sensing and nondestructive evaluation methods have increased the interest in developing data-driven modeling and associated computational workflows for model-updating, in relation also to a variety of emerging digital twin applications. In this context, of particular interest in this investigation are transient effects that lead to or are caused by deformation instabilities, typically found in the cases of complex material behavior or in interactions between material and geometry. In both cases, deformation localizations are observed which are typically also related to damage effects. This manuscript describes a novel framework to incorporate deformation data into a finite element model (FEM) that has been formulated using non-local mechanics and is capable of receiving such data and using it to describe the development of localizations. Specifically, experimentally measured full field displacement data is used as an input in FEM as an ad-hoc boundary condition at any or every node in the body. To achieve this goal, a plasticity model which includes a spatially averaged non-local hardening parameter in the yield criterion is used to account for associated numerical instabilities and mesh dependence. Furthermore, the introduction of a length scale parameter into the constitutive law allows the connection between material behavior, geometry and localizations. Additional steps remove the experimental data and evolve the computational predictions forward in time. Both one and three-dimensional boundary value problems are used to present results obtained by the proposed framework, while comments are made in terms of its potential uses.
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利用全场变形测量损伤计算模型
传感和无损评估方法的进步增加了开发数据驱动建模和相关的模型更新计算工作流程的兴趣,也涉及到各种新兴的数字孪生应用。在这种情况下,本研究特别感兴趣的是导致变形不稳定性或由变形不稳定性引起的瞬态效应,通常在复杂材料行为或材料与几何结构相互作用的情况下发现。在这两种情况下,观察到的变形局部化通常也与损伤效应有关。本文描述了一种新的框架,将变形数据纳入使用非局部力学制定的有限元模型(FEM),能够接收此类数据并使用它来描述局部化的发展。具体地说,实验测量的全场位移数据被用作有限元的输入,作为实体中任何或每个节点的特设边界条件。为了实现这一目标,在屈服准则中包含空间平均非局部硬化参数的塑性模型被用来解释相关的数值不稳定性和网格依赖性。此外,在本构律中引入长度尺度参数允许材料行为,几何形状和局部化之间的联系。附加步骤删除实验数据并及时发展计算预测。本文使用一维和三维边值问题来展示所提出的框架所获得的结果,同时对其潜在用途进行了评论。
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CiteScore
3.80
自引率
9.10%
发文量
25
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