paper-with-me

홈 › Papers

Bayesian Mesh Optimization for Graph Neural Networks to Enhance Engineering Performance Prediction

2024-06-04 · Jangseop Park, Namwoo Kang

In engineering design, surrogate models are widely employed to replace computationally expensive simulations by leveraging design variables and geometric parameters from computer-aided design (CAD) models. However, these models often lose critical information when simplified to lower dimensions and face challenges in parameter definition, especially with the complex 3D shapes commonly found in industrial datasets. To address these limitations, we propose a Bayesian graph neural network (GNN) framework for a 3D deep-learning-based surrogate model that predicts engineering performance by directly learning geometric features from CAD using mesh representation. Our framework determines the optimal size of mesh elements through Bayesian optimization, resulting in a high-accuracy surrogate model. Additionally, it effectively handles the irregular and complex structures of 3D CADs, which differ significantly from the regular and uniform pixel structures of 2D images typically used in deep learning. Experimental results demonstrate that the quality of the mesh significantly impacts the prediction accuracy of the surrogate model, with an optimally sized mesh achieving superior performance. We compare the performance of models based on various 3D representations such as voxel, point cloud, and graph, and evaluate the computational costs of Monte Carlo simulation and Bayesian optimization methods to find the optimal mesh size. We anticipate that our proposed framework has the potential to be applied to mesh-based simulations across various engineering fields, leveraging physics-based information commonly used in computer-aided engineering.

📄 PDF Abstract BibTeX arXiv:2406.01996

Code (0)

등록된 구현이 없습니다.

Tasks

Bayesian OptimizationGraph Neural Network

Methods 이 논문이 사용한 방법론

Graph Neural Network 설명 없음

Similar Papers 제목 키워드 기반

Deep Gaussian Process-based Multi-fidelity Bayesian Optimization for Simulated Chemical Reactors

2022-10-31 · Tom Savage, Nausheen Basha, Omar Matar Ehecatl, Antonio Del-Rio Chanona

New manufacturing techniques such as 3D printing have recently enabled the creation of previously infeasible chemical reactor designs. Optimizing the geometry of the next generation of chemical reactors is important to u…

Bayesian OptimizationGaussian Processes

Physics-informed MeshGraphNets (PI-MGNs): Neural finite element solvers for non-stationary and nonlinear simulations on arbitrary meshes

2024-02-16 · Tobias Würth, Niklas Freymuth, Clemens Zimmerling, Gerhard Neumann 외

Engineering components must meet increasing technological demands in ever shorter development cycles. To face these challenges, a holistic approach is essential that allows for the concurrent development of part design, …

Robust and Explainable 3D Mode Shape Recognition Using Region-Aware Graph Neural Networks

2026-07-01 · Tong Duy Son, Marc Brughmans, Andrey Hense, Kohta Sugiura 외 arxiv

Mode shape recognition is a fundamental task in automotive NVH development, yet it remains dependent on manual visual inspection by experienced engineers. Existing approaches based on engineering heuristics, Modal Assura…

Graph Learning

GNNRL-Smoothing: A Prior-Free Reinforcement Learning Model for Mesh Smoothing

2024-10-19 · Zhichao Wang, Xinhai Chen, Chunye Gong, Bo Yang 외

Mesh smoothing methods can enhance mesh quality by eliminating distorted elements, leading to improved convergence in simulations. To balance the efficiency and robustness of traditional mesh smoothing process, previous …

reinforcement-learningReinforcement Learning

Equation Discovery with Bayesian Spike-and-Slab Priors and Efficient Kernels

2023-10-09 · Da Long, Wei W. Xing, Aditi S. Krishnapriyan, Robert M. Kirby 외

Discovering governing equations from data is important to many scientific and engineering applications. Despite promising successes, existing methods are still challenged by data sparsity and noise issues, both of which …

Equation Discoveryregressiontensor algebraUncertainty Quantification