增材制造材料性能的不确定性量化及其在拓扑优化中的应用

Zahra Kazemi, C. Steeves
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引用次数: 1

摘要

本研究提出了一种测量熔丝法(FFF)制备的材料的固有随机性的方法。与逐层工艺相关的缺陷在印刷材料的弹性模量领域中引入了显著的可变性。为了描述杨氏模量场的随机分布,必须估计大块区域(印刷细丝)和融合区域(连接印刷细丝的薄区域)的均值、方差和相关长度的统计特性。目的是从数字图像相关(DIC)分析计算的表面应变场中估计出随机特性。提出了一种可以估计弹性模量空间变化的机器学习算法。该模型是在有限元模拟生成的弹性模量场中已知随机分布的二维应变场数据集上进行训练的。在测试数据上,我们在体和聚变杨氏模量场中分别获得了0.93和0.95的均值R2分数。对于体积和融合区域的方差,R2评分分别为0.74和0.83。结果表明,该方法在测量fff基印刷材料的材料性能随机性方面是可行的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Uncertainty Quantification in Material Properties of Additively Manufactured Materials for Application in Topology Optimization
This research presents an approach to measuring the inherent randomness in properties of materials fabricated by the fused filament fabrication (FFF) method. Defects associated with the layer-by-layer process introduce significant variability in the elastic modulus field of materials printed. To describe the random distribution in Young’s modulus fields, statistical properties of mean, variance, and correlation length must be estimated for bulk regions (the printed filaments) and fusion regions (the thin regions connecting printed filaments). The goal is to estimate the random properties from the surface strain fields calculated by digital image correlation (DIC) analysis. A machine learning algorithm is developed that can estimate the spatial variations in the elastic modulus. The model is trained on a dataset of simulated two-dimensional strain fields with known random distributions in the corresponding elastic modulus fields generated by finite element (FE) simulations. On the test data, we achieved the R2 score of 0.93 and 0.95 for the mean in the bulk and fusion Young’s modulus fields, respectively. Also, for the variance in bulk and fusion areas, the R2 score of 0.74 and 0.83 are achieved, respectively. The results demonstrate the feasibility of the proposed approach in measuring the randomness in material properties of FFF-based printed materials.
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