物理
湍流
变压器
统计物理学
分辨率(逻辑)
计算物理学
机械
人工智能
量子力学
电压
计算机科学
作者
Yuchen Fan,Chang Wei,Jian Cheng Wong,Chin Chun Ooi,Heyang Wang,Pao‐Hsiung Chiu
出处
期刊:Physics of Fluids
[American Institute of Physics]
日期:2025-07-01
卷期号:37 (7)
被引量:4
摘要
Reconstructing high-resolution turbulent flow fields from sparse low-resolution data remains a significant challenge for conventional data-driven methods, primarily due to the added difficulty of resolving the spatiotemporally coupled multi-scale dynamics inherent in turbulence. We propose a novel framework, named as Cascaded PhyFormer-SRNet, that provides a comprehensive solution through improved model architecture design, imposition of physical constraints, and a method for enhanced fine-scale refinement. First, an end-to-end spatiotemporal transformer-based super-resolution model is developed to integrate spatial feature extraction and attention mechanism for temporal enhancement. Unlike conventional methods that separately construct spatial and temporal super-resolution models, a unified architecture enables simultaneous spatiotemporal super-resolution, allowing more effective learning of the spatiotemporal multi-scale interactions present in turbulence. Second, finite difference-based physical constraints are imposed on the reconstructed flow fields to ensure physically consistent predictions of fine-scale turbulence characteristics. Building on the proposed physics-informed transformer-based super-resolution model, a cascaded refinement strategy to improve multi-scale spectral reconstruction is further applied to complete our proposed Cascaded PhyFormer-SRNet framework. Through these three innovations, the Cascaded PhyFormer-SRNet achieves superior spectral accuracy across scales and facilitates high-fidelity turbulence reconstruction in space and time. Experiments show that our framework outperforms conventional methods in reconstructing multi-scale channel turbulence from highly compressed data, even at compression ratios over 99%. Separate experiments show effective reconstruction of Kolmogorov flow from both regularly and randomly distributed noisy observations, with a reduction in reconstruction error exceeding 32% for the former compared to conventional methods.
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