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20182024
most citedData-Driven Variational Multiscale Reduced Order Models

83 citations · 117 across the 14 of their papers we have counts for

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Showing 2022Show all

6 papers · 1 filter

physics.comp-ph2022★ 1 cited

Combining Stochastic Parameterized Reduced-Order Models with Machine Learning for Data Assimilation and Uncertainty Quantification with Partial Observations

Changhong Mou, Leslie M. Smith, Nan Chen

A hybrid data assimilation algorithm is developed for complex dynamical systems with partial observations. The method starts with applying a spectral decomposition to the entire sp…

math.NA2022

A Two-Level Galerkin Reduced Order Model for the Steady Navier-Stokes Equations

Dylan Park, Changhong Mou, Honghu Liu +2

We propose, analyze, and investigate numerically a novel two-level Galerkin reduced order model (2L-ROM) for the efficient and accurate numerical simulation of the steady Navier-St…

math.NA2022★ 1 cited

An Energy-Based Lengthscale for Reduced Order Models of Turbulent Flows

Changhong Mou, Elia Merzari, Omer San +1

In this paper, we propose a novel reduced order model (ROM) lengthscale that is constructed by using energy distribution arguments. The new energy-based ROM lengthscale is fundamen…

math.NA2022

Stochastic Data-Driven Variational Multiscale Reduced Order Models

Fei Lu, Changhong Mou, Honghu Liu +1

Trajectory-wise data-driven reduced order models (ROMs) tend to be sensitive to training data, and thus lack robustness. We propose to construct a robust stochastic ROM closure (S-…

physics.comp-ph2022★ 1 cited

An Efficient Data-Driven Multiscale Stochastic Reduced Order Modeling Framework for Complex Systems

Changhong Mou, Nan Chen, Traian Iliescu

Suitable reduced order models (ROMs) are computationally efficient tools in characterizing key dynamical and statistical features of nature. In this paper, a systematic multiscale…

math.NA2022

Reduced Order Model Closures: A Brief Tutorial

William Snyder, Changhong Mou, Honghu Liu +3

In this paper, we present a brief tutorial on reduced order model (ROM) closures. First, we carefully motivate the need for ROM closure modeling in under-resolved simulations. Then…