activity
20072024
most citedOn the stability of traffic breakup patterns in urban networks

16 citations · 21 across the 8 of their papers we have counts for

collaborators

8 papers

physics.soc-ph2024

Shape and Performance of Fastest Paths over Networks with Interacting Selfish Agents

Marco Cogoni, Giovanni Busonera, Enrico Gobbetti

We study the evolution of the fastest paths (FP) in transportation networks under increasing congestion. Moving from the common edge-based to a path-based analysis, we examine the…

physics.soc-ph2023

Predicting Network Congestion by Extending Betweenness Centrality to Interacting Agents

Marco Cogoni, Giovanni Busonera

We present a simple model to predict network activity at the edge level, by extending a known approximation method to compute Betweenness Centrality (BC) with a repulsive mechanism…

physics.soc-ph2022

Estimating Peak-Hour Traffic Congestion Patterns For Interacting Agents On Urban Networks

Marco Cogoni, Giovanni Busonera, Francesco Versaci

We study the emergence of congestion patterns in urban networks by modeling vehicular interaction by means of a simple traffic rule and by using a set of measures inspired by the s…

physics.soc-ph2021★ 16 cited

On the stability of traffic breakup patterns in urban networks

Marco Cogoni, Giovanni Busonera

We investigate the behavior of extended urban traffic networks within the framework of percolation theory by using real and synthetic traffic data. Our main focus shifts from the s…

physics.soc-ph2020★ 2 cited

On the breakup patterns of urban networks under load

Marco Cogoni, Giovanni Busonera

The urban networks of London and New York City are investigated as directed graphs within the paradigm of graph percolation. It has been recently observed that urban networks show…

cond-mat.stat-mech2016★ 3 cited

Ultrametricity of optimal transport substates for multiple interacting paths over a square lattice network

Marco Cogoni, Giovanni Busonera, Gianluigi Zanetti

We model a set of point-to-point transports on a network as a system of polydisperse interacting self-avoiding walks (SAWs) over a finite square lattice. The ends of each SAW may b…