Multiscale Graph Neural Network for Turbulent Flow-Thermal Prediction Around a Complex-Shaped Pin-Fin
- URL: http://arxiv.org/abs/2509.04463v1
- Date: Thu, 28 Aug 2025 16:46:03 GMT
- Title: Multiscale Graph Neural Network for Turbulent Flow-Thermal Prediction Around a Complex-Shaped Pin-Fin
- Authors: Riddhiman Raut, Evan M. Mihalko, Amrita Basak,
- Abstract summary: This study presents the development of a domain-aware multiscale Graph Neural Network for predicting steady, turbulent flow and thermal behavior.<n>The network predicted fields with outstanding accuracy, capturing boundary layers, recirculation, and the stagnation region upstream of the pin-fins while reducing wall time by 2-3 orders of magnitude.
- Score: 1.0195618602298682
- License: http://creativecommons.org/licenses/by-nc-nd/4.0/
- Abstract: This study presents the development of a domain-responsive edge-aware multiscale Graph Neural Network for predicting steady, turbulent flow and thermal behavior in a two-dimensional channel containing arbitrarily shaped complex pin-fin geometries. The training dataset was constructed through an automated framework that integrated geometry generation, meshing, and flow-field solutions in ANSYS Fluent. The pin-fin geometry was parameterized using piecewise cubic splines, producing 1,000 diverse configurations through Latin Hypercube Sampling. Each simulation was converted into a graph structure, where nodes carried a feature vector containing spatial coordinates, a normalized streamwise position, one-hot boundary indicators, and a signed distance to the nearest boundary such as wall. This graph structure served as input to the newly developed Graph Neural Network, which was trained to predict temperature, velocity magnitude, and pressure at each node using data from ANSYS. The network predicted fields with outstanding accuracy, capturing boundary layers, recirculation, and the stagnation region upstream of the pin-fins while reducing wall time by 2-3 orders of magnitude. In conclusion, the novel graph neural network offered a fast and reliable surrogate for simulations in complex flow configurations.
Related papers
- Flow Matching and Diffusion Models via PointNet for Generating Fluid Fields on Irregular Geometries [0.40611352512781873]
We present two novel generative geometric deep learning frameworks, Flow termed Matching PointNet and Diffusion PointNet.<n>These frameworks predict fluid flow variables on irregular geometries by incorporating PointNet into flow matching and diffusion models.<n>The performance of the proposed frameworks is evaluated on steady incompressible flow past a cylinder.
arXiv Detail & Related papers (2026-01-06T14:04:02Z) - PIORF: Physics-Informed Ollivier-Ricci Flow for Long-Range Interactions in Mesh Graph Neural Networks [23.97389618896843]
We propose Physics-Informed Ollivier-Ricci Flow (PIORF), a novel rewiring method that combines physical correlations with graph topology.<n>We show that PIORF consistently outperforms baseline models and existing rewiring methods, achieving up to 26.2 improvement.
arXiv Detail & Related papers (2025-04-05T04:14:05Z) - Graph Spring Neural ODEs for Link Sign Prediction [49.71046810937725]
We propose a novel message-passing layer architecture called Graph Spring Network (GSN) modeled after spring forces.<n>We show that our method achieves accuracy close to the state-of-the-art methods with node generation time speedup factors of up to 28,000 on large graphs.
arXiv Detail & Related papers (2024-12-17T13:50:20Z) - Point Cloud Denoising With Fine-Granularity Dynamic Graph Convolutional Networks [58.050130177241186]
Noise perturbations often corrupt 3-D point clouds, hindering downstream tasks such as surface reconstruction, rendering, and further processing.
This paper introduces finegranularity dynamic graph convolutional networks called GDGCN, a novel approach to denoising in 3-D point clouds.
arXiv Detail & Related papers (2024-11-21T14:19:32Z) - Temporal Aggregation and Propagation Graph Neural Networks for Dynamic
Representation [67.26422477327179]
Temporal graphs exhibit dynamic interactions between nodes over continuous time.
We propose a novel method of temporal graph convolution with the whole neighborhood.
Our proposed TAP-GNN outperforms existing temporal graph methods by a large margin in terms of both predictive performance and online inference latency.
arXiv Detail & Related papers (2023-04-15T08:17:18Z) - A Finite Element-Inspired Hypergraph Neural Network: Application to
Fluid Dynamics Simulations [4.984601297028257]
An emerging trend in deep learning research focuses on the applications of graph neural networks (GNNs) for continuum mechanics simulations.
We present a method to construct a hypergraph by connecting the nodes by elements rather than edges.
We term this method a finite element-inspired hypergraph neural network, in short FEIH($phi$)-GNN.
arXiv Detail & Related papers (2022-12-30T04:10:01Z) - Convolutional Neural Networks on Manifolds: From Graphs and Back [122.06927400759021]
We propose a manifold neural network (MNN) composed of a bank of manifold convolutional filters and point-wise nonlinearities.
To sum up, we focus on the manifold model as the limit of large graphs and construct MNNs, while we can still bring back graph neural networks by the discretization of MNNs.
arXiv Detail & Related papers (2022-10-01T21:17:39Z) - A Point-Cloud Deep Learning Framework for Prediction of Fluid Flow
Fields on Irregular Geometries [62.28265459308354]
Network learns end-to-end mapping between spatial positions and CFD quantities.
Incompress laminar steady flow past a cylinder with various shapes for its cross section is considered.
Network predicts the flow fields hundreds of times faster than our conventional CFD.
arXiv Detail & Related papers (2020-10-15T12:15:02Z) - Predicting the flow field in a U-bend with deep neural networks [0.0]
This paper describes a study based on computational fluid dynamics (CFD) and deep neural networks that focusing on predicting the flow field in differently distorted U-shaped pipes.
The main motivation of this work was to get an insight about the justification of the deep learning paradigm in hydrodynamic hull optimisation processes.
arXiv Detail & Related papers (2020-10-01T09:03:02Z) - Combining Differentiable PDE Solvers and Graph Neural Networks for Fluid
Flow Prediction [79.81193813215872]
We develop a hybrid (graph) neural network that combines a traditional graph convolutional network with an embedded differentiable fluid dynamics simulator inside the network itself.
We show that we can both generalize well to new situations and benefit from the substantial speedup of neural network CFD predictions.
arXiv Detail & Related papers (2020-07-08T21:23:19Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.