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Vito Latora

Researcher at Queen Mary University of London

Publications -  360
Citations -  41121

Vito Latora is an academic researcher from Queen Mary University of London. The author has contributed to research in topics: Complex network & Centrality. The author has an hindex of 78, co-authored 332 publications receiving 35697 citations. Previous affiliations of Vito Latora include University of Catania & University of Paris.

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Method to find community structures based on information centrality.

TL;DR: An algorithm of hierarchical clustering that consists in finding and removing iteratively the edge with the highest information centrality is developed that is very effective especially when the communities are very mixed and hardly detectable by the other methods.
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Growing Multiplex Networks

TL;DR: A modeling framework for growing multiplexes where a node can belong to different networks and a number of relevant ingredients for modeling their evolution such as the coupling between the different layers and the distribution of node arrival times are identified.
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Non-Gaussian equilibrium in a long-range Hamiltonian system.

TL;DR: If the thermodynamic limit is taken before the infinite-time limit, the system does not relax to the Boltzmann-Gibbs equilibrium, but exhibits different equilibrium properties, characterized by stable non-Gaussian velocity distributions, Lévy walks, and dynamical correlation in phase space.
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Remote synchronization reveals network symmetries and functional modules.

TL;DR: A Kuramoto model in which the oscillators are associated with the nodes of a complex network and the interactions include a phase frustration, thus preventing full synchronization is studied, suggesting that anatomical symmetry plays a role in neural synchronization by determining correlated functional modules across distant locations.
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Effects of mobility in a population of prisoner's dilemma players.

TL;DR: This work studies a model in which prisoner's dilemma players are allowed to move in a two-dimensional plane and shows that cooperation can survive in such a system provided that both the temptation to defect and the velocity at which agents move are not too high.