Publications
2024 (1)Clusella P, Montbrió E. Exact low-dimensional description for fast neural oscillations with low firing rates. Physical Review E 2024; 109(1). |
2023 (1)Perl Y.S.; Zamora-Lopez G.; Montbrio E.; Monge-Asensio M.; Vohryzek J.; Fittipaldi S.; Campo C.G.; Moguilner S.; Ibañez A.; Tagliazucchi E.; Yeo B.T.T.; Kringelbach M.L.; Deco G.. The impact of regional heterogeneity in whole-brain dynamics in the presence of oscillations. Network Neuroscience 2023; 7(2): 632-660. |
2022 (1)Clusella P.; Pietras B.; Montbrio E.. Kuramoto model for populations of quadratic integrate-and-fire neurons with chemical and electrical coupling. Chaos 2022; 32(1). |
2020 (1)Montbrio E.; Pazo D.. Exact Mean-Field Theory Explains the Dual Role of Electrical Synapses in Collective Synchronization. Physical Review Letters 2020; 125(24): 1-6. |
2019 (2)Pietras B, Devalle F, Roxin A, Daffertshofer A, Montbrio E. Exact firing rate model reveals the differential effects of chemical versus electrical synapses in spiking networks. Physical Review E 2019; 100. |
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Pazo D.; Montbrio E.; Gallego R.. The Winfree model with heterogeneous phase-response curves: analytical results. Journal of Physics A: Mathematical and Theoretical 2019; 52(15). |
2018 (3)Devalle F.; Montbrio E.; Pazo D.. Dynamics of a large system of spiking neurons with synaptic delay. Physical Review E 2018; 98(042214). |
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Montbrio E.; Pazo D.. Kuramoto Model for Excitation-Inhibition-Based Oscillations. Physical Review Letters 2018; 120(244101). |
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Schmidt H.; Avitabile D.; Montbrio E.; Roxin A.. Network mechanisms underlying the role of oscillations in cognitive tasks. PLoS Computational Biology 2018; 14(9). |
2017 (3)Devalle F.; Roxin A.; Montbrio E.. Firing rate equations require a spike synchrony mechanism to correctly describe fast oscillations in inhibitory networks. PLoS Computational Biology 2017; 13(12). |
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Gallego R.; Montbrio E.; Pazo D.. Synchronization scenarios in the Winfree model of coupled oscillators Physical Review E 2017; 96(042208). |
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Esnaola-Acebes J.M.; Roxin A.; Avitabile D.; Montbrio E.. Synchrony-induced modes of oscillation of a neural field model. Physical Review E 2017; 96. |
2016 (1)Pazo D.; Montbrio E.. From Quasiperiodic Partial Synchronization to Collective Chaos in Populations of Inhibitory Neurons with Delay. Physical Review Letters 2016; 116(238101). |
2015 (1)Montbrio E.; Pazo D.; Roxin A.. Macroscopic Description for Networks of Spiking Neurons. Physical Review X 2015; 5(021028). |
2014 (1)Pazo D.; Montbrio E.. Low-dimensional dynamics of populations of pulse-coupled oscillators. Physical Review X 2014; 4(1). |
2011 (4)Montbrio E.; Pazo D.. Collective synchronization in the presence of reactive coupling and shear diversity. Physical Review E - Statistical, Nonlinear, and Soft Matter Physics 2011; 84(4). |
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Roxin A.; Montbrio E.. How effective delays shape oscillatory dynamics in neuronal networks. Physica D: Nonlinear Phenomena 2011; 240(3): 323-345. |
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Montbrio E.; Pazo D.. Shear diversity prevents collective synchronization. Physical Review Letters 2011; 106(25): 254101-254105. |
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Pazo D.; Montbrio E.. The Kuramoto model with distributed shear. Europhysics Letters 2011; 95(6). |
2009 (1)Pazo D.; Montbrio E.. Existence of hysteresis in the Kuramoto model with bimodal frequency distributions. Physical Review E - Statistical, Nonlinear, and Soft Matter Physics 2009; 80(4): 046215-046215. |
2006 (2)Montbrio E.; Pazo D.; Schmidt J.. Time delay in the Kuramoto model with bimodal frequency distribution. Physical Review E - Statistical, Nonlinear, and Soft Matter Physics 2006; 74(5): 1-5. |
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Pazo D.; Montbrio E.. Universal behavior in populations composed of excitable and self-oscillatory elements. Physical Review E - Statistical, Nonlinear, and Soft Matter Physics 2006; 73(5): 1-5. |
2005 (1)Bragard J.; Montbrio E.; Mendoza C.; Boccaletti S.; Blasius B.. Defect enhanced anomaly in frequency synchronization of asymmetrically coupled spatially extended systems. Physical Review E - Statistical, Nonlinear, and Soft Matter Physics 2005; 71(2): 1-5. |
2004 (2)Montbrió E. Synchronization in ensembles of nonisochronous oscillators . 2004. |
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Montbrio E.; Kurths J.; Blasius B.. Synchronization of two interacting populations of oscillators. Physical Review E - Statistical, Nonlinear, and Soft Matter Physics 2004; 70(5-2): 1-5. |
2003 (2)Blasius B.; Montbrio E.; Kurths J.. Anomalous phase synchronization in populations of nonidentical oscillators. Physical Review E - Statistical, Nonlinear, and Soft Matter Physics 2003; 67(3-2): 1-5. |
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Montbrio E.; Blasius B.. Using nonisochronicity to control synchronization in ensembles ofnonidentical oscillators. Chaos 2003; 13(3-2): 291-308. |