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19992021
most citedThermodynamic limit of the first-order phase transition in the Kuramoto model

239 citations · 1.1k across the 28 of their papers we have counts for

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15 papers · 1 filter

nlin.CD2021★ 4 cited

Nonuniversal large-size asymptotics of the Lyapunov exponent in turbulent globally coupled maps

David Velasco, Juan M. López, Diego Pazó

Globally coupled maps (GCMs) are prototypical examples of high-dimensional dynamical systems. Interestingly, GCMs formed by an ensemble of weakly coupled identical chaotic units ge…

nlin.CD2016★ 16 cited

Diverging fluctuations of the Lyapunov exponents

Diego Pazo, Juan M. Lopez, Antonio Politi

We show that in generic one-dimensional Hamiltonian lattices the diffusion coefficient of the maximum Lyapunov exponent diverges in the thermodynamic limit. We trace this back to t…

nlin.CD2016★ 73 cited

From quasiperiodic partial synchronization to collective chaos in populations of inhibitory neurons with delay

Diego Pazó, Ernest Montbrió

Collective chaos is shown to emerge, via a period-doubling cascade, from quasiperiodic partial synchronization in a population of identical inhibitory neurons with delayed global c…

nlin.CD2014★ 6 cited

Synchronizing spatio-temporal chaos with imperfect models: a stochastic surface growth picture

Diego Pazó, Juan M. López, Rafael Gallego +1

We study the synchronization of two spatially extended dynamical systems where the models have imperfections. We show that the synchronization error across space can be visualized…

nlin.CD2013★ 25 cited

Universal scaling of Lyapunov-exponent fluctuations in space-time chaos

Diego Pazó, Juan M. López, Antonio Politi

Finite-time Lyapunov exponents of generic chaotic dynamical systems fluctuate in time. These fluctuations are due to the different degree of stability across the accessible phase-s…

nlin.CD2012★ 6 cited

Covariant hydrodynamic Lyapunov modes and strong stochasticity threshold in Hamiltonian lattices

M. Romero-Bastida, Diego Pazó, Juan M. López

We scrutinize the reliability of covariant and Gram-Schmidt Lyapunov vectors for capturing hydrodynamic Lyapunov modes (HLMs) in one-dimensional Hamiltonian lattices. We show that,…