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Michele Flammini

Researcher at University of L'Aquila

Publications -  189
Citations -  2326

Michele Flammini is an academic researcher from University of L'Aquila. The author has contributed to research in topics: Price of anarchy & Nash equilibrium. The author has an hindex of 25, co-authored 185 publications receiving 2184 citations. Previous affiliations of Michele Flammini include University of Nice Sophia Antipolis & Sapienza University of Rome.

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Journal ArticleDOI

Tight Bounds for Selfish and Greedy Load Balancing

TL;DR: Almost completely the impact of selfishness and greediness in load balancing is characterized by presenting new and improved, tight or almost tight bounds on the price of anarchy of selfish load balancing as well as on the competitiveness of the greedy algorithm for online load balancing when the objective is to minimize the total latency of all clients on servers with linear latency functions.
Book ChapterDOI

Tight bounds for selfish and greedy load balancing

TL;DR: Almost completely the impact of selfishness and greediness in load balancing is characterized by presenting new and improved, tight or almost tight bounds on the price of anarchy and price of stability of selfish load balancing as well as on the competitiveness of the greedy algorithm for online load balancing when the objective is to minimize the total latency of all clients on servers with linear latency functions.
Journal ArticleDOI

Minimizing total busy time in parallel scheduling with application to optical networks

TL;DR: A 4-approximation algorithm for general instances, and approximation algorithms with improved ratios for instances with bounded lengths, for instance where any two intervals intersect, and for instances where no interval is properly contained in another.
Proceedings ArticleDOI

Almost Envy-Free Allocations with Connected Bundles.

TL;DR: The existence proofs are based on classical arguments from the divisible cake-cutting setting, and involve discrete analogues of cut-and-choose, of Stromquist's moving-knife protocol, and of the Su-Simmons argument based on Sperner's lemma.
Journal ArticleDOI

On the complexity of the regenerator placement problem in optical networks

TL;DR: This paper investigates the problem of minimizing the number of locations to place regenerators in optical networks and presents analytical results regarding the complexity of this problem, including polynomial time algorithms, NP-completeness results, approximation algorithms, and inapproximability results.