Please use this identifier to cite or link to this item: https://hdl.handle.net/20.500.12104/41679
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dc.contributor.authorGutierrez, R.
dc.contributor.authorSevilla-Escoboza, R.
dc.contributor.authorPiedrahita, P.
dc.contributor.authorFinke, C.
dc.contributor.authorFeudel, U.
dc.contributor.authorBuldu, J.M.
dc.contributor.authorHuerta-Cuellar, G.
dc.contributor.authorJaimes-Reategui, R.
dc.contributor.authorMoreno, Y.
dc.contributor.authorBoccaletti, S.
dc.date.accessioned2015-09-15T18:01:44Z-
dc.date.available2015-09-15T18:01:44Z-
dc.date.issued2013
dc.identifier.urihttp://www.scopus.com/inward/record.url?eid=2-s2.0-84889264064&partnerID=40&md5=7851b68d6bc9daccb915474c811d6d90
dc.identifier.urihttp://ovidsp.ovid.com/ovidweb.cgi?T=JS&CSC=Y&NEWS=N&PAGE=fulltext&D=prem&AN=24329332
dc.identifier.urihttp://hdl.handle.net/20.500.12104/41679-
dc.description.abstractWe demonstrate the existence of generalized synchronization in systems that act as mediators between two dynamical units that, in turn, show complete synchronization with each other. These are the so-called relay systems. Specifically, we analyze the Lyapunov spectrum of the full system to elucidate when complete and generalized synchronization appear. We show that once a critical coupling strength is achieved, complete synchronization emerges between the systems to be synchronized, and at the same point, generalized synchronization with the relay system also arises. Next, we use two nonlinear measures based on the distance between phase-space neighbors to quantify the generalized synchronization in discretized time series. Finally, we experimentally show the robustness of the phenomenon and of the theoretical tools here proposed to characterize it. � 2013 American Physical Society.
dc.relation.isreferencedbyScopus
dc.relation.isreferencedbyMEDLINE
dc.relation.isreferencedbyWOS
dc.titleGeneralized synchronization in relay systems with instantaneous coupling
dc.typeArticle
dc.identifier.doi10.1103/PhysRevE.88.052908
dc.relation.ispartofjournalPhysical Review E - Statistical, Nonlinear, and Soft Matter Physics
dc.relation.ispartofvolume88
dc.relation.ispartofissue5
dc.contributor.affiliationGuti�rrez, R., Department of Chemical Physics, Weizmann Institute of Science, Rehovot 76100, Israel; Sevilla-Escoboza, R., Centro Universitario de Los Lagos, Universidad de Guadalajara, Lagos de Moreno, Jalisco 47460, Mexico, Complex Systems Group, Universidad Rey Juan Carlos, 28933 M�stoles, Madrid, Spain; Piedrahita, P., Institute for Biocomputation and Physics of Complex Systems (BIFI), University of Zaragoza, Zaragoza 50009, Spain; Finke, C., D-fine GmbH, Opernplatz 2, 60313 Frankfurt, Germany; Feudel, U., ICBM, University of Oldenburg, Carl-von-Ossietzky-Strasse 9-11, 26111 Oldenburg, Germany, IPST, University of Maryland, College Park, MD 20742-2431, United States; Buld�, J.M., Complex Systems Group, Universidad Rey Juan Carlos, 28933 M�stoles, Madrid, Spain, Center for Biomedical Technology, Technical University of Madrid, Pozuelo de Alarc�n, 28223 Madrid, Spain; Huerta-Cuellar, G., Centro Universitario de Los Lagos, Universidad de Guadalajara, Lagos de Moreno, Jalisco 47460, Mexico; Jaimes-Re�tegui, R., Centro Universitario de Los Lagos, Universidad de Guadalajara, Lagos de Moreno, Jalisco 47460, Mexico; Moreno, Y., Institute for Biocomputation and Physics of Complex Systems (BIFI), University of Zaragoza, Zaragoza 50009, Spain, Department of Theoretical Physics, University of Zaragoza, Zaragoza 50009, Spain, Complex Networks and Systems Lagrange Lab, Institute for Scientific Interchange, Turin, Italy; Boccaletti, S., CNR Institute of Complex Systems, Via Madonna del Piano 10, 50019 Sesto Fiorentino, Florence, Italy
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