activity
20172026
most citedReconstruction of a piecewise constant conductivity on a polygonal partition via shape optimization in EIT

39 citations · 79 across the 19 of their papers we have counts for

collaborators

19 papers

math.NA2026

An isotropic recovery-based error estimator algorithm for mesh adaptation in a finite volume environment with application to atmospheric flows

Lander Besabe, Michele Girfoglio, Simona Perotto +2

We develop an Isotropic Recovery-based Error Estimator (IREE) to drive mesh adaptation within a finite volume framework. Recovery-based error estimators are widely used in practice…

quant-ph2026

Block encoding of sparse matrices with a periodic diagonal structure

Alessandro Andrea Zecchi, Claudio Sanavio, Luca Cappelli +3

Block encoding is a successful technique used in several powerful quantum algorithms. In this work we provide an explicit quantum circuit for block encoding a sparse matrix with a…

cs.CE2023

Level set-fitted polytopal meshes with application to structural topology optimization

Nicola Ferro, Stefano Micheletti, Nicola Parolini +3

We propose a method to modify a polygonal mesh in order to fit the zero-isoline of a level set function by extending a standard body-fitted strategy to a tessellation with arbitrar…

math.NA2023

Advanced Modeling of Rectangular Waveguide Devices with Smooth Profiles by Hierarchical Model Reduction

Gines Garcia-Contreras, Juan Corcoles, Jorge A. Ruiz-Cruz +4

We present a new method for the analysis of smoothly varying tapers, transitions and filters in rectangular waveguides. With this aim, we apply a Hierarchical Model (HiMod) reducti…

math.NA2022★ 1 cited

Scalable Recovery-based Adaptation on Quadtree Meshes for Advection-Diffusion-Reaction Problems

Pasquale Claudio Africa, Simona Perotto, Carlo de Falco

We propose a mesh adaptation procedure for Cartesian quadtree meshes, to discretize scalar advection-diffusion-reaction problems. The adaptation process is driven by a recovery-bas…

cs.CV2022★ 1 cited

A deep learning approach for detection and localization of leaf anomalies

Davide Calabrò, Massimiliano Lupo Pasini, Nicola Ferro +1

The detection and localization of possible diseases in crops are usually automated by resorting to supervised deep learning approaches. In this work, we tackle these goals with uns…

cs.CE2022

Enhancing level set-based topology optimization with anisotropic graded meshes

Davide Cortellessa, Nicola Ferro, Simona Perotto +1

We propose a new algorithm for the design of topologically optimized lightweight structures, under a minimum compliance requirement. The new process enhances a standard level set f…

cs.CE2022

A new fluid-based strategy for the connection of non-matching lattice materials

Nicola Ferro, Simona Perotto, Matteo Gavazzoni

We present a new algorithm for the design of the connection region between different lattice materials. We solve a Stokes-type topology optimization problem on a narrow morphing re…

physics.flu-dyn2022★ 1 cited

Isogeometric Hierarchical Model Reduction for advection-diffusion process simulation in microchannels

Simona Perotto, Gloria Bellini, Francesco Ballarin +3

Microfluidics proved to be a key technology in various applications, allowing to reproduce large-scale laboratory settings at a more sustainable small-scale. The current effort is…

math.NA2022

Hierarchical model reduction driven by machine learning for parametric advection-diffusion-reaction problems in the presence of noisy data

Massimiliano Lupo Pasini, Simona Perotto

We propose a new approach to generate a reliable reduced model for a parametric elliptic problem, in the presence of noisy data. The reference model reduction procedure is the dire…

cs.CE2022★ 7 cited

Multi-physics inverse homogenization for the design of innovative cellular materials: application to thermo-mechanical problems

Matteo Gavazzoni, Nicola Ferro, Simona Perotto +1

We present a new algorithm to design lightweight cellular materials with required properties in a multi-physics context. In particular, we focus on a thermo-mechanical setting, by…

math.NA2021★ 15 cited

Anisotropic mesh adaptation for region-based segmentation accounting for image spatial information

Matteo Giacomini, Simona Perotto

A finite element-based image segmentation strategy enhanced by an anisotropic mesh adaptation procedure is presented. The methodology relies on a split Bregman algorithm for the mi…

cs.CV2021★ 5 cited

Scalable Balanced Training of Conditional Generative Adversarial Neural Networks on Image Data

Massimiliano Lupo Pasini, Vittorio Gabbi, Junqi Yin +2

We propose a distributed approach to train deep convolutional generative adversarial neural network (DC-CGANs) models. Our method reduces the imbalance between generator and discri…

math.NA2020

A Dimension-Reduction Model for Brittle Fractures on Thin Shells with Mesh Adaptivity

Stefano Almi, Sandro Belz, Stefano Micheletti +1

In this paper we derive a new two-dimensional brittle fracture model for thin shells via dimension reduction, where the admissible displacements are only normal to the shell surfac…

math.NA2019★ 7 cited

Hierarchical Model Reduction Techniques for Flow Modeling in a Parametrized Setting

Matteo Zancanaro, Francesco Ballarin, Simona Perotto +1

In this work we focus on two different methods to deal with parametrized partial differential equations in an efficient and accurate way. Starting from high fidelity approximations…

math.NA2018

Wavelet-Fourier CORSING techniques for multi-dimensional advection-diffusion-reaction equations

Simone Brugiapaglia, Stefano Micheletti, Fabio Nobile +1

We present and analyze a novel wavelet-Fourier technique for the numerical treatment of multidimensional advection-diffusion-reaction equations based on the CORSING (COmpRessed Sol…

math.NA2018

Model reduction by separation of variables: a comparison between Hierarchical Model reduction and Proper Generalized Decomposition

Simona Perotto, Michele Giuliano Carlino, Francesco Ballarin

Hierarchical Model reduction and Proper Generalized Decomposition both exploit separation of variables to perform a model reduction. After setting the basics, we exemplify these te…

math.NA2017★ 3 cited

A POD-selective inverse distance weighting method for fast parametrized shape morphing

Francesco Ballarin, Alessandro D'Amario, Simona Perotto +1

Efficient shape morphing techniques play a crucial role in the approximation of partial differential equations defined in parametrized domains, such as for fluid-structure interact…

math.AP2017★ 39 cited

Reconstruction of a piecewise constant conductivity on a polygonal partition via shape optimization in EIT

Elena Beretta, Stefano Micheletti, Simona Perotto +1

In this paper, we develop a shape optimization-based algorithm for the electrical impedance tomography (EIT) problem of determining a piecewise constant conductivity on a polygonal…