activity
20112025
most citedOn the Recognition of Fuzzy Circular Interval Graphs

1 citations · 1 across the 6 of their papers we have counts for

collaborators

7 papers

cs.GT2025

Faster Algorithms for the Least-Core value and the Nucleolus in Convex Games

Giacomo Maggiorano, Alessandro Sosso, Gautier Stauffer

The nucleolus is a central solution concept in cooperative game theory. While its computation is NP-hard in general, it can be computed in polynomial time for convex games; however…

cs.GT2022

On the Nucleolus of a Class of Linear Production Games

Mourad Baïou, Gianpaolo Oriolo, Gautier Stauffer

We study the nucleolus in a class of cooperative games where agents collaborate by sharing demands and production-distribution capacities across multiple markets. These production-…

cs.DM2019

The -path coloring problem in graphs with bounded treewidth: an application in integrated circuit manufacturing

Dehia Ait-Ferhat, Vincent Juliard, Gautier Stauffer +1

In this paper, we investigate the -path coloring problem, a variant of vertex coloring arising in the context of integrated circuit manufacturing. In this setting, typical indus…

cs.DM2019

DSA-aware multiple patterning for the manufacturing of vias: Connections to graph coloring problems, IP formulations, and numerical experiments

Dehia Ait-Ferhat, Vincent Juliard, Gautier Stauffer +1

In this paper, we investigate the manufacturing of vias in integrated circuits with a new technology combining lithography and Directed Self Assembly (DSA). Optimizing the producti…

math.CO2018

How many matchings cover the nodes of a graph?

Dehia Ait Ferhat, Zoltán Király, András Sebő +1

Given an undirected graph, are there matchings whose union covers all of its nodes, that is, a matching--cover? A first, easy polynomial solution from matroid union is possi…

cs.DM2017

The Stochastic Shortest Path Problem : A polyhedral combinatorics perspective

Matthieu Guillot, Gautier Stauffer

In this paper, we give a new framework for the stochastic shortest path problem in finite state and action spaces. Our framework generalizes both the frameworks proposed by Bertsek…