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Rosa M. Benito

Researcher at Technical University of Madrid

Publications -  188
Citations -  2244

Rosa M. Benito is an academic researcher from Technical University of Madrid. The author has contributed to research in topics: Complex network & Quantum chaos. The author has an hindex of 23, co-authored 184 publications receiving 2007 citations. Previous affiliations of Rosa M. Benito include Massachusetts Institute of Technology & ETSI.

Papers
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Measuring Political Polarization: Twitter shows the two sides of Venezuela

TL;DR: It is shown that the proposed methodology can detect different degrees of polarization, depending on the structure of the network, and an index is proposed to quantify the extent to which the resulting distribution is polarized.
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Characterizing and modeling an electoral campaign in the context of Twitter: 2011 Spanish Presidential Election as a case study

TL;DR: The user activity in the online social network Twitter is analyzed, during the 2011 Spanish Presidential electoral process, and it is found that such activity is correlated with the election results, and a network growth model is developed to reproduce the interactions taking place among politicians.
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Characterizing and modeling an electoral campaign in the context of Twitter: 2011 Spanish Presidential election as a case study.

TL;DR: In this paper, the authors analyzed the user activity in the online social network Twitter during the 2011 Spanish presidential electoral process, and found that such activity is correlated with the election results.
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Efficiency of human activity on information spreading on Twitter

TL;DR: In this article, the authors define efficiency on Twitter as the ratio between the emergent spreading process and the activity employed by the user, and show that some influential users efficiently cause remarkable collective reactions by each message sent, while the majority of users must employ extremely larger efforts to reach similar effects.
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Scars in Groups of Eigenstates in a Classically Chaotic System

TL;DR: In this article, a general method to construct wave functions highly localized on a given periodic orbit, using the information contained in the short term quantum dynamics of the system, is presented, and the relationship with the Husimi's quasiprobability distribution in phase space is also discussed.