Learning turbulent flows with generative models for super resolution and sparse flow reconstruction

超分辨率 计算机科学 生成语法 流量(数学) 湍流 人工智能 生成模型 算法 模式识别(心理学) 计算机视觉 迭代重建 稀疏逼近 分辨率(逻辑) 高分辨率 稀疏矩阵 物理 先验概率 时间分辨率
作者
Vivek Oommen,Siavash Khodakarami,Aniruddha Bora,Zhicheng Wang,George Em Karniadakis
出处
期刊:Nature Communications [Nature Portfolio]
卷期号:17 (1)
标识
DOI:10.1038/s41467-026-70145-4
摘要

Neural operators are promising surrogates for dynamical systems but when trained with standard L2 losses they tend to oversmooth fine-scale turbulent structures. Here, we show that combining operator learning with generative modeling overcomes this limitation. We consider three practical turbulent-flow challenges where conventional neural operators fail: spatio-temporal super-resolution, forecasting, and sparse flow reconstruction. For Schlieren jet super-resolution, an adversarially trained neural operator (adv-NO) reduces the energy-spectrum error by 15 × while preserving sharp gradients at neural operator-like inference cost. For 3D homogeneous isotropic turbulence, adv-NO trained on only 160 timesteps from a single trajectory forecasts accurately for five eddy-turnover times and offers 114 × wall-clock speed-up at inference than the baseline diffusion-based forecasters, enabling near-real-time rollouts. For reconstructing cylinder wake flows from highly sparse Particle Tracking Velocimetry-like inputs, a conditional generative model infers full 3D velocity and pressure fields with correct phase alignment and statistics. These advances enable accurate reconstruction and forecasting at low compute cost, bringing near-real-time analysis and control within reach in experimental and computational fluid mechanics. Turbulent flow modeling remains a significant challenge due to the computational expense and difficulty in accurately capturing fine-scale structures. This work introduces an adversarially trained neural operator that effectively combines operator learning with generative modeling, achieving substantial improvements in spatio-temporal super resolution, forecasting, and sparse flow reconstruction, thereby enabling accurate and efficient analysis of turbulent flows.
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