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20242026
most citedDomain Decomposition-based coupling of Operator Inference reduced order models via the Schwarz alternating method

2 citations · 2 across the 7 of their papers we have counts for

collaborators

10 papers

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…

math.NA2026

Learning Long-Term Stable Operator Inference Reduced-Order Models of Fluid Flows through Online Spatial Filtering

Ian Moore, Ping-Hsuan Tsai, Anthony Gruber +4

This paper introduces an online evolve--filter--relax (EFR) strategy for long-term stability of Operator Inference (OpInf) reduced-order models (ROMs) of complex fluid flow simulat…

math-ph2026

Vakonomic Fluids

Ritoban Roy-Chowdhury, Mohammad Sina Nabizadeh, Oliver Gross +2

We introduce a novel discretization of the incompressible Euler equations based on their interpretation as geodesic equations on the Lie group of volume-preserving diffeomorphisms.…

math.DS2026

Flexible and Stable Dynamics Discovery with Onsager's Variational Principle

Anthony Gruber, Ritoban Roy-Chowdhury, Irina Tezaur +1

Variational principles specify the dynamics of a physical system via the extremization of associated functional data. Onsager's variational principle (OVP), which characterizes dis…

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…

math.NA2025

Hybrid coupling with operator inference and the overlapping Schwarz alternating method

Irina Tezaur, Eric Parish, Anthony Gruber +3

This paper presents a novel hybrid approach for coupling subdomain-local non-intrusive Operator Inference (OpInf) reduced order models (ROMs) with each other and with subdomain-loc…

math.NA2025

Domain Decomposition-Based Coupling of High-Fidelity Finite Element and Reduced Order Operator Inference Models Using the Schwarz Alternating Method

Ian Moore, Anthony Gruber, Chris Wentland +1

We propose a novel hybrid domain decomposition method that couples sub-domain-local high-fidelity finite element (FE) models with reduced order models (ROMs) using the Schwarz alte…

math.NA2025

Transmission Conditions for the Non-Overlapping Schwarz Coupling of Full Order and Operator Inference Models

Cameron Rodriguez, Irina Tezaur, Alejandro Mota +3

This work investigates transmission conditions for the domain decomposition-based coupling of subdomain-local models using the non-overlapping Schwarz alternating method (NO-SAM).…

math.NA2024★ 2 cited

Domain Decomposition-based coupling of Operator Inference reduced order models via the Schwarz alternating method

Ian Moore, Christopher Wentland, Anthony Gruber +1

This paper presents and evaluates an approach for coupling together subdomain-local reduced order models (ROMs) constructed via non-intrusive operator inference (OpInf) with each o…

math.NA2024

Variationally consistent Hamiltonian model reduction

Anthony Gruber, Irina Tezaur

Though ubiquitous as first-principles models for conservative phenomena, Hamiltonian systems present numerous challenges for model reduction even in relatively simple, linear cases…