activity
20142024
most citedA digital twin framework for civil engineering structures

170 citations · 176 across the 13 of their papers we have counts for

collaborators

13 papers

math.NA2024

Handling geometrical variability in nonlinear reduced order modeling through Continuous Geometry-Aware DL-ROMs

Simone Brivio, Stefania Fresca, Andrea Manzoni

Deep Learning-based Reduced Order Models (DL-ROMs) provide nowadays a well-established class of accurate surrogate models for complex physical systems described by parametrized PDE…

cs.LG2024

Interpretable and Efficient Data-driven Discovery and Control of Distributed Systems

Florian Wolf, Nicolò Botteghi, Urban Fasel +1

Effectively controlling systems governed by Partial Differential Equations (PDEs) is crucial in several fields of Applied Sciences and Engineering. These systems usually yield sign…

math.OC2024

An optimal control strategy to design passive thermal cloaks of arbitrary shape

Riccardo Saporiti, Carlo Sinigaglia, Andrea Manzoni +1

In this paper we describe a numerical framework for achieving passive thermal cloaking of arbitrary shapes in both static and transient regimes. The design strategy is cast as the…

eess.SY2024

SINDy vs Hard Nonlinearities and Hidden Dynamics: a Benchmarking Study

Aurelio Raffa Ugolini, Valentina Breschi, Andrea Manzoni +1

In this work we analyze the effectiveness of the Sparse Identification of Nonlinear Dynamics (SINDy) technique on three benchmark datasets for nonlinear identification, to provide…

cs.LG2023

On the latent dimension of deep autoencoders for reduced order modeling of PDEs parametrized by random fields

Nicola Rares Franco, Daniel Fraulin, Andrea Manzoni +1

Deep Learning is having a remarkable impact on the design of Reduced Order Models (ROMs) for Partial Differential Equations (PDEs), where it is exploited as a powerful tool for tac…

math.NA2023

Nonlinear model order reduction for problems with microstructure using mesh informed neural networks

Piermario Vitullo, Alessio Colombo, Nicola Rares Franco +2

Many applications in computational physics involve approximating problems with microstructure, characterized by multiple spatial scales in their data. However, these numerical solu…