Improvement of reduced-order model for two-dimensional cylinder flow based on global proper orthogonal decomposition in terms of robustness and computational speed
Yuto Nakamura, Shintaro Sato, Naofumi Ohnishi

TL;DR
This paper introduces a two-step POD-based reduced-order model that enhances robustness and halves computational time for predicting flow past a cylinder across various flow conditions.
Contribution
It proposes a novel two-step order-reduction strategy that selectively retains relevant flow conditions, improving robustness and efficiency of ROMs in fluid flow prediction.
Findings
Accurately predicts vortex-shedding frequency across Reynolds numbers.
Reduces computational cost by approximately 50%.
Maintains accuracy with large and diverse datasets.
Abstract
Reduced-order models (ROMs) are widely used in fluid engineering to enable rapid prediction of flow fields for parametric analysis, design optimization, and control applications. Proper orthogonal decomposition (POD) is commonly employed to construct ROMs because it provides an optimal basis for representing a given flow dataset. However, POD-based ROMs often lack robustness when applied to flow conditions that differ from those included in the training data. Incorporating multiple flow conditions can improve robustness, but this generally increases the computational cost of ROM prediction, which limits practical applicability in engineering workflows. In this study, we propose a ROM framework that achieves fast and robust flow prediction even when the dataset contains a large number of flow conditions. The proposed approach employs a novel two-step order-reduction strategy based on…
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Taxonomy
TopicsModel Reduction and Neural Networks · Fluid Dynamics and Vibration Analysis · Tensor decomposition and applications
