collaborators

5 papers

math.OC2026

The colored knapsack problem: structural properties and exact algorithms

Fabio Ciccarelli, Alexander Helber, Erik Mühmer

We introduce and study a novel generalization of the classical Knapsack Problem (KP), called the Colored Knapsack Problem (CKP). In this problem, the items are partitioned into cla…

math.OC2026

Branch-and-price strikes back for the k-vertex cut problem

Fabio Ciccarelli, Fabio Furini, Christopher Hojny +1

Given an undirected graph, the k-vertex cut problem (k-VCP) asks for a minimum-cost set of vertices whose removal yields at least k connected components in the resulting graph. The…

math.OC2025

A Tight 2-Approximation Algorithm for the Bin Packing Problem with Setups

Roberto Baldacci, Fabio Ciccarelli, Stefano Coniglio +2

We study approximation algorithms for the Bin Packing Problem with Setups (BPPS), a generalization of the classical Bin Packing Problem (BPP) in which items are partitioned into cl…

math.CO2025

The Bin Packing Problem with Setups: Formulations, Structural Properties and Computational Insights

Roberto Baldacci, Fabio Ciccarelli, Stefano Coniglio +2

We introduce the Bin Packing Problem with Setups (BPPS), a generalization of the classical Bin Packing Problem with applications in production planning and logistics. In this probl…

math.OC2025

Strength of the Upper Bounds for the Edge-Weighted Maximum Clique Problem

Fabio Ciccarelli, Valerio Dose, Fabio Furini +1

We theoretically and computationally compare the strength of the three main upper bounds from the literature on the optimal value of the Edge-Weighted Maximum Clique Problem (EWMCP…