most citedNonlinear model reduction for operator learning

3 citations · 9 across the 6 of their papers we have counts for

collaborators

6 papers

physics.comp-ph2025

A Neural Operator based Hybrid Microscale Model for Multiscale Simulation of Rate-Dependent Materials

Dhananjeyan Jeyaraj, Hamidreza Eivazi, Jendrik-Alexander Tröger +3

The behavior of materials is influenced by a wide range of phenomena occurring across various time and length scales. To better understand the impact of microstructure on macroscop…

physics.comp-ph2025

EquiNO: A Physics-Informed Neural Operator for Multiscale Simulations

Hamidreza Eivazi, Jendrik-Alexander Tröger, Stefan Wittek +2

Multiscale problems are ubiquitous in physics. Numerical simulations of such problems by solving partial differential equations (PDEs) at high resolution are computationally too ex…

eess.IV2025★ 3 cited

A Spatiotemporal Radar-Based Precipitation Model for Water Level Prediction and Flood Forecasting

Sakshi Dhankhar, Stefan Wittek, Hamidreza Eivazi +1

Study Region: Goslar and Göttingen, Lower Saxony, Germany. Study Focus: In July 2017, the cities of Goslar and Göttingen experienced severe flood events characterized by short warn…

cs.LG2024★ 3 cited

DiffBatt: A Diffusion Model for Battery Degradation Prediction and Synthesis

Hamidreza Eivazi, André Hebenbrock, Raphael Ginster +6

Battery degradation remains a critical challenge in the pursuit of green technologies and sustainable energy solutions. Despite significant research efforts, predicting battery cap…

cs.LG2024

Enhancing Multiscale Simulations with Constitutive Relations-Aware Deep Operator Networks

Hamidreza Eivazi, Mahyar Alikhani, Jendrik-Alexander Tröger +3

Multiscale problems are widely observed across diverse domains in physics and engineering. Translating these problems into numerical simulations and solving them using numerical sc…

cs.LG2024★ 3 cited

Nonlinear model reduction for operator learning

Hamidreza Eivazi, Stefan Wittek, Andreas Rausch

Operator learning provides methods to approximate mappings between infinite-dimensional function spaces. Deep operator networks (DeepONets) are a notable architecture in this field…