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Paola Cappanera
Researcher at University of Florence
Publications - 61
Citations - 1429
Paola Cappanera is an academic researcher from University of Florence. The author has contributed to research in topics: Scheduling (computing) & Time horizon. The author has an hindex of 18, co-authored 57 publications receiving 1184 citations. Previous affiliations of Paola Cappanera include University of Pisa.
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Discrete facility location and routing of obnoxious activities
TL;DR: The problem of simultaneously locating obnoxious facilities and routing obnoxious materials between a set of built-up areas and the facilities is addressed and an effective Branch and Bound algorithm is presented, which aims at reducing the gap between the lower and upper bounds.
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Optimal Allocation of Protective Resources in Shortest-Path Networks
TL;DR: A game-theoretic approach for allocating protection resources among the components of a network so as to maximize its robustness to external disruptions and a study of the sensitivity of the solution approach to variations of the problem parameters such as the level of disruption and protective resources and the distribution of the arc lengths and delays.
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Joint Assignment, Scheduling, and Routing Models to Home Care Optimization: A Pattern-Based Approach
TL;DR: The results show that the selection of the pattern generation policy is crucial to solve large instances efficiently and the maxmin criterion is able to return more balanced solutions than the minmax criterion, which is more suitable for minimizing the operating costs.
Proceedings ArticleDOI
Latency-aware composition of Virtual Functions in 5G
TL;DR: This work forms the problem of composing, computing and networking Virtual Functions to select those nodes along the path that minimizes the overall latency in the above mentioned scenario and provides a use case preliminary evaluation of the proposed model.
Journal ArticleDOI
A Multicommodity Flow Approach to the Crew Rostering Problem
Paola Cappanera,Giorgio Gallo +1 more
TL;DR: To tighten the linear programming formulation of the airline crew rostering problem, this work proposes some families of valid inequalities that have proved to be computationally effective and can be treated implicitly when constructing the graph.