A complete Physics-Informed Neural Network-based framework for structural topology optimization

拓扑优化 拓扑(电路) 计算拓扑学 网络拓扑 人工神经网络 计算机科学 缩小 最优化问题 功能(生物学) 数学优化 有限元法 人工智能 数学 算法 工程类 标量场 操作系统 组合数学 生物 进化生物学 结构工程 数学物理
作者
Hyogu Jeong,Chanaka Batuwatta-Gamage,Jinshuai Bai,Yi Min Xie,Charith Rathnayaka,Ying Zhou,Yuantong Gu
出处
期刊:Computer Methods in Applied Mechanics and Engineering [Elsevier BV]
卷期号:417: 116401-116401 被引量:99
标识
DOI:10.1016/j.cma.2023.116401
摘要

Physics-Informed Neural Networks (PINNs) have recently gained increasing attention in the field of topology optimization. The fusion of deep learning and topology optimization has emerged as a prominent area of insightful research, where minimization of the loss function in neural networks can be comparable to minimization of the objective function in topology optimization. Inspired by concepts of PINNs, this paper proposes a novel framework, ‘Complete Physics-Informed Neural Network-based Topology Optimization (CPINNTO)’, to address various challenges in topology optimization, particularly related to structural optimization. The key innovation of the proposed framework lies in introducing the first complete machine-learning-based topology optimization framework through integration of two distinct PINNs. Herein, the Deep Energy Method (DEM) PINN is implemented to determine the deformation state of corresponding structures numerically. In addition, derivation of the objective function with respect to design variables is replaced with automatic differentiation in sensitivity-analysis PINN (S-PINN). The feasibility and potential of the CPINNTO framework have been assessed through several case studies while highlighting strengths and limitations of utilizing PINNs in topology optimization. Subsequent findings indicate that CPINNTO can achieve optimal topologies without labeled data nor FEA. The numerical examples demonstrate that CPINNTO is capable of stably obtaining optimal structures for various topology optimization applications, including compliance minimization problems, multi-constrained problems, and three-dimensional problems. Resulting designs exhibit favorable compliance values comparable to the designs obtained via density-based topology optimization. In summary, the proposed CPINNTO framework opens up novel and interesting possibilities for structural topology optimization.
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