通过机器学习的超分辨率分析:对流体流动的调查

IF 2.2 3区 工程技术 Q2 MECHANICS
Kai Fukami, Koji Fukagata, Kunihiko Taira
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引用次数: 14

摘要

本文研究了基于机器学习的涡旋流超分辨率重建方法。超分辨率旨在从低分辨率数据中找到高分辨率的流场,是图像重建中常用的一种方法。除了调查各种最近的超分辨率应用之外,我们还提供了二维各向同性衰减湍流超分辨率分析的案例研究。我们证明了物理启发的模型设计能够从空间有限的测量中成功地重建涡流。我们还讨论了流体流动应用中基于机器学习的超分辨率分析的挑战和前景。从这项研究中获得的见解可以用于数值和实验流动数据的超分辨率分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Super-resolution analysis via machine learning: a survey for fluid flows

Super-resolution analysis via machine learning: a survey for fluid flows

This paper surveys machine-learning-based super-resolution reconstruction for vortical flows. Super resolution aims to find the high-resolution flow fields from low-resolution data and is generally an approach used in image reconstruction. In addition to surveying a variety of recent super-resolution applications, we provide case studies of super-resolution analysis for an example of two-dimensional decaying isotropic turbulence. We demonstrate that physics-inspired model designs enable successful reconstruction of vortical flows from spatially limited measurements. We also discuss the challenges and outlooks of machine-learning-based super-resolution analysis for fluid flow applications. The insights gained from this study can be leveraged for super-resolution analysis of numerical and experimental flow data.

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来源期刊
CiteScore
5.80
自引率
2.90%
发文量
38
审稿时长
>12 weeks
期刊介绍: Theoretical and Computational Fluid Dynamics provides a forum for the cross fertilization of ideas, tools and techniques across all disciplines in which fluid flow plays a role. The focus is on aspects of fluid dynamics where theory and computation are used to provide insights and data upon which solid physical understanding is revealed. We seek research papers, invited review articles, brief communications, letters and comments addressing flow phenomena of relevance to aeronautical, geophysical, environmental, material, mechanical and life sciences. Papers of a purely algorithmic, experimental or engineering application nature, and papers without significant new physical insights, are outside the scope of this journal. For computational work, authors are responsible for ensuring that any artifacts of discretization and/or implementation are sufficiently controlled such that the numerical results unambiguously support the conclusions drawn. Where appropriate, and to the extent possible, such papers should either include or reference supporting documentation in the form of verification and validation studies.
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