About
Activity
2K followers
Experience & Education
Volunteer Experience
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Voluntario de Trabajo de Calle
Fundación Pro Niños de la Calle, I.A.P.
- 1 year 1 month
Children
Volunteer as part of the SJJV (Jesuit Service for Young Volunteers in Spanish), I assisted the Street-Focused Work Team of the ONG, focused on getting street children in Mexico City out of the situation using pedagogical and psychological tools and techniques.
Publications
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Synchronization in Time-Varying and Evolving Complex Networks
Mathematics 2020
See publicationthis contribution, we present the synchronization in dynamical complex networks with varying couplings. We identify two kinds of variations—(i) Non autonomous (Time-varying) couplings: where the coupling strength depends exclusively on time, (ii) Autonomous or Varying couplings (evolution) where the coupling strength depends on the behavior of the interconnected systems. The coupling strength in (i) is exogenous whereas in (ii) the coupling strength is endogenous and is defined by the states of…
this contribution, we present the synchronization in dynamical complex networks with varying couplings. We identify two kinds of variations—(i) Non autonomous (Time-varying) couplings: where the coupling strength depends exclusively on time, (ii) Autonomous or Varying couplings (evolution) where the coupling strength depends on the behavior of the interconnected systems. The coupling strength in (i) is exogenous whereas in (ii) the coupling strength is endogenous and is defined by the states of the systems in the nodes. The exponential stability of the synchronization is ensured for the non autonomous couplings, due to the imposition of the coupling strength. Whereas, in the case of evolutionary couplings the exponential stability of the synchronization is not guaranteed for all time, due to the couplings are not controlled or imposed. We present an overview of these features in complex networks and illustrated by means of numerical examples.
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Synchronization of complex networks with negative couplings
PHYSCON 2013
In this contribution the synchronization of complex networks with some negative couplings is presented.
Generally, a fundamental condition for stability and synchronization of complex networks is that the off diagonal elements in the connectivity matrix are non negative.
The aim of this contribution is to show by means of a numerical example that the non-negativity of such elements is not a necessary condition for stability of the synchronized regime.Other authors
Languages
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English
Native or bilingual proficiency
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German
Elementary proficiency
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Spanish
Native or bilingual proficiency
Organizations
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IEEE
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