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20232026
most citedDomain Decomposition-based coupling of Operator Inference reduced order models via the Schwarz alternating method

2 citations · 4 across the 11 of their papers we have counts for

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cs.LG2026

Hybrid coupling with numerics-informed neural networks and the overlapping Schwarz alternating method

George Chumbipuma, Irina Tezaur, Alejandro Diaz +1

We develop a hybrid modeling framework for coupling pre-trained numerics-informed neural networks (NINNs) with classical full order models (FOMs) using the overlapping Schwarz alte…

cs.LG2026

Adaptive hybrid coupling with operator inference, the overlapping Schwarz alternating method and reinforcement learning

Trishit Mondal, Irina Tezaur, Anthony Gruber

Hybrid domain decomposition methods provide a flexible framework for coupling full order models (FOMs) and reduced order models (ROMs), but typically assume the model assigned to e…

cs.LG2026

Tackling Failure Modes of PINNs and PIKANs Using Conflict-Free Gradients

Sidharth S. Menon, Irina Tezaur, Ameya D. Jagtap

Scientific machine learning methods such as physics-informed neural networks (PINNs) increasingly rely on domain decomposition for better scalability while solving partial differen…

cs.LG2026

NN-OpInf: an operator inference approach using structure-preserving composable neural networks

Eric Parish, Anthony Gruber, Patrick Blonigan +1

We propose neural network operator inference (NN-OpInf): a structure-preserving, composable, and minimally restrictive operator inference framework for the non-intrusive reduced-or…

cs.LG2023

Canonical and Noncanonical Hamiltonian Operator Inference

Anthony Gruber, Irina Tezaur

A method for the nonintrusive and structure-preserving model reduction of canonical and noncanonical Hamiltonian systems is presented. Based on the idea of operator inference, this…