Block-structured Operator Inference for coupled multiphysics model reduction
Benjamin G. Zastrow, Anirban Chaudhuri, Karen E. Willcox, Anthony Ashley, and Michael Chamberlain Henson

TL;DR
This paper introduces a block-structured Operator Inference method for multiphysics model reduction, improving computational efficiency while preserving physical properties and accuracy in coupled aeroelastic systems.
Contribution
It develops a structured approach to learn reduced-order models that respect physics coupling, enhancing efficiency and stability over traditional monolithic methods.
Findings
20% average online prediction speedup
Preserves stability and accuracy
Effective for aeroelastic systems
Abstract
This paper presents a block-structured formulation of Operator Inference as a way to learn structured reduced-order models for multiphysics systems. The approach specifies the governing equation structure for each physics component and the structure of the coupling terms. Once the multiphysics structure is specified, the reduced-order model is learned from snapshot data following the nonintrusive Operator Inference methodology. In addition to preserving physical system structure, which in turn permits preservation of system properties such as stability and second-order structure, the block-structured approach has the advantages of reducing the overall dimensionality of the learning problem and admitting tailored regularization for each physics component. The numerical advantages of the block-structured formulation over a monolithic Operator Inference formulation are demonstrated for…
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Taxonomy
TopicsModel Reduction and Neural Networks · Computational Fluid Dynamics and Aerodynamics · Aeroelasticity and Vibration Control
