activity
20182025
most citedComputing multiparameter persistent homology through a discrete Morse-based approach

15 citations · 15 across the 4 of their papers we have counts for

collaborators

5 papers

math.AT2025

The Convex Matching Distance in Multiparameter Persistence

Francesco Conti, Patrizio Frosini, Ulderico Fugacci +4

We introduce the convex matching distance, a novel metric for comparing functions with values in the real plane. This metric measures the maximal bottleneck distance between the pe…

math.AT2021

Parallel computation of interval bases for persistence module decomposition

Alessandro De Gregorio, Marco Guerra, Sara Scaramuccia +1

A persistence module , with coefficients in a field , is a finite-dimensional linear representation of an equioriented quiver of type or, equivalently, a grade…

cs.IR2020

Feedback Clustering for Online Travel Agencies Searches: a Case Study

Sara Scaramuccia, Simon Nanty, Florent Masseglia

Understanding choices performed by online customers is a growing need in the travel industry. In many practical situations, the only available information is the flight search quer…

cs.CG2019

Relative-perfectness of discrete gradient vector fields and multi-parameter persistent homology

Claudia Landi, Sara Scaramuccia

The combination of persistent homology and discrete Morse theory has proven very effective in visualizing and analyzing big and heterogeneous data. Indeed, topology provides comput…

cs.CG2018★ 15 cited

Computing multiparameter persistent homology through a discrete Morse-based approach

Sara Scaramuccia, Federico Iuricich, Leila De Floriani +1

Persistent Homology (PH) allows tracking homology features like loops, holes and their higher-dimensional analogs, along with a single-parameter family of nested spaces. Currently,…