Publication | Closed Access
FlowSRNet: A multi-scale integration network for super-resolution reconstruction of fluid flows
26
Citations
37
References
2022
Year
Geometric LearningConvolutional Neural NetworkEngineeringMachine LearningFluid MechanicsMulti-resolution MethodSuper-resolution ImagingImage AnalysisData SciencePhysic Aware Machine LearningSparse Neural NetworkMulti-resolution ModelingSingle-image Super-resolutionVideo Super-resolutionComputational GeometrySuper-resolution ReconstructionGeometric ModelingMulti-scale Integration NetworkComputer EngineeringComputer ScienceMultiphase FlowDeep LearningMedical Image ComputingComputer VisionFluid DataFluid FlowsNatural SciencesMultiscale Modeling
A wide range of research problems in physics and engineering involve the acquisition of high-resolution data. Recently, deep learning has proved to be a prospective technique for super-resolution (SR) reconstruction of fluid flows. General deep learning methods develop temporal multi-branch networks to improve SR accuracy while ignoring computational efficiency. Further, the generalization ability of the deep learning model in different fluid flow scenarios is still an unstudied issue. In this article, we propose an efficient multi-scale integration network called FlowSRNet to reconstruct the high-resolution flow fields. Specifically, we elaborately design a lightweight multi-scale aggregation block (LMAB) to capture multi-scale features of fluid data, which contains a parallel cascading architecture and feature aggregation module. The residual backbone of FlowSRNet is built by cascading the LMABs (cascaded blocks number N = 8) in a serial manner. Also, we present a small architecture LiteFlowSRNet (cascaded blocks number N = 2) for comparison. In addition, a corresponding SR dataset is constructed to train and test the proposed model, which contains different kinds of fluid flows. Finally, extensive experiments are performed on different fluid data to evaluate the performance of the proposed model. The results demonstrate that our approach achieves state-of-the-art SR performance on various fluid flow fields. Notably, our method enjoys merit of lightweight, which facilitates the development of the complicated calculation in computational fluid dynamics.
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