背景(考古学)
灵活性(工程)
计算机科学
模型降阶
计算流体力学
还原(数学)
流体力学
订单(交换)
管理科学
航空航天工程
数学
工程类
算法
机械
投影(关系代数)
生物
统计
物理
古生物学
经济
财务
几何学
作者
Jian Yu,Chao Yan,Mengwu Guo
标识
DOI:10.1177/0954410019890721
摘要
Despite tremendous progress seen in the computational fluid dynamics community for the past few decades, numerical tools are still too slow for the simulation of practical flow problems, consuming thousands or even millions of computational core-hours. To enable feasible multi-disciplinary analysis and design, the numerical techniques need to be accelerated by orders of magnitude. Reduced-order modeling has been considered one promising approach for such purposes. Recently, non-intrusive reduced-order modeling has drawn great interest in the scientific computing community due to its flexibility and efficiency and undergoes rapid development at present with different approaches emerging from various perspectives. In this paper, a brief review of non-intrusive reduced-order modeling in the context of fluid problems is performed involving three key aspects: i.e. dimension reduction of the solution space, surrogate models, and sampling strategies. Furthermore, non-intrusive reduced-order modelings regarding to some interesting topics such as unsteady flows, shock-dominating flows are also discussed. Finally, discussions on future development of non-intrusive reduced-order modeling for fluid problems are presented.
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