activity
20212026
most citedMapping of coherent structures in parameterized flows by learning optimal transportation with Gaussian models

24 citations · 47 across the 7 of their papers we have counts for

collaborators

8 papers

math.NA2026

Deterministic and stochastic particle methods for the Fokker-Planck equation in S--formulation with application to point set registration

Klaas Willems, Angelo Iollo, Giovanni Russo +1

We present two particle methods for point set registration in bounded domains based on the Fokker-Planck equation. The first method relies on a moving least squares discretization…

physics.flu-dyn2026

Parametric vector flows for registration fields in bounded domains with applications to nonlinear interpolation of shock-dominated flows

Jon Labatut, Jean-Baptiste Chapelier, Angelo Iollo +1

We present a registration procedure for parametric model order reduction (MOR) in two- and three-dimensional bounded domains. In the MOR framework, registration methods exploit sol…

math.NA2026

Mathematical aspects of registration methods in bounded domains

Angelo Iollo, Jon Labatut, Pierre Mounoud +1

Registration methods in bounded domains have received significant attention in the model reduction literature, as a valuable tool for nonlinear approximation. The aim of this work…

math.NA2024

Point-set registration in bounded domains via the Fokker-Planck equation

Angelo Iollo, Tommaso Taddei

We present a point set registration method in bounded domains based on the solution to the Fokker Planck equation. Our approach leverages (i) density estimation based on Gaussian m…

math.NA2023

Model order reduction by convex displacement interpolation

Simona Cucchiara, Angelo Iollo, Tommaso Taddei +1

We present a nonlinear interpolation technique for parametric fields that exploits optimal transportation of coherent structures of the solution to achieve accurate performance. Th…

math.NA2022★ 23 cited

A one-shot overlapping Schwarz method for component-based model reduction: application to nonlinear elasticity

Angelo Iollo, Giulia Sambataro, Tommaso Taddei

We propose a component-based (CB) parametric model order reduction (pMOR) formulation for parameterized nonlinear elliptic partial differential equations (PDEs) based on overlappin…

math.NA2021

A projection-based model reduction method for nonlinear mechanics with internal variables: application to thermo-hydro-mechanical systems

Angelo Iollo, Giulia Sambataro, Tommaso Taddei

We propose a projection-based monolithic model order reduction (MOR) procedure for a class of problems in nonlinear mechanics with internal variables. The work is is motivated by a…

math.NA2021★ 24 cited

Mapping of coherent structures in parameterized flows by learning optimal transportation with Gaussian models

Angelo Iollo, Tommaso Taddei

We present a general (i.e., independent of the underlying model) interpolation technique based on optimal transportation of Gaussian models for parametric advection-dominated probl…