多边形网格
自适应网格优化
计算机科学
先验与后验
人工神经网络
领域(数学分析)
过程(计算)
断裂力学
算法
能量(信号处理)
人工智能
计算科学
数学
结构工程
工程类
数学分析
哲学
计算机图形学(图像)
认识论
操作系统
统计
作者
Jingzhi Tu,Chun Liu,Pian Qi
标识
DOI:10.1109/tii.2022.3201985
摘要
Crack is one of the critical factors that degrade the performance of machinery manufacturing equipment. Recently, physics-informed neural networks (PINNs) have received attention due to their strong potential in solving physical problems. For fracture problems, PINNs have been used to predict crack paths by minimizing the variational energy of discrete domains where refined meshes are necessary. To obtain refined meshes, posteriori adaptive refinement techniques are commonly used to perform local refinement of the mesh based on errors in the intermediate calculation process; thus, they require pretest calculations. However, it is computationally expensive to precalculate complex problems, especially crack propagation. To solve this problem, we propose a PointNet-based adaptive refinement method to avoid precalculation when constructing the discrete domain. The proposed method is applied to simulate crack propagation using a PINN. Results show that the proposed method can be used to obtain reliable results efficiently when using the PINN framework.
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