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Ernest Montbrió

Showing results (1-10 of 21) with videos related to

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Chaos (Woodbury, N.Y.)|April 5, 2003
Using nonisochronicity to control synchronization in ensembles of nonidentical oscillatorsErnest Montbrió, Bernd Blasius
Physical Review Letters|June 30, 2018
Kuramoto Model for Excitation-Inhibition-Based OscillationsErnest Montbrió, Diego Pazó
Physical Review Letters|June 25, 2016
From Quasiperiodic Partial Synchronization to Collective Chaos in Populations of Inhibitory Neurons with DelayDiego Pazó, Ernest Montbrió
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|December 21, 2011
Collective synchronization in the presence of reactive coupling and shear diversityErnest Montbrió, Diego Pazó
Physical Review. E|February 17, 2024
Exact low-dimensional description for fast neural oscillations with low firing ratesPau Clusella, Ernest Montbrió
Physical Review Letters|July 21, 2011
Shear diversity prevents collective synchronizationErnest Montbrió, Diego Pazó
Physical Review Letters|January 7, 2021
Exact Mean-Field Theory Explains the Dual Role of Electrical Synapses in Collective SynchronizationErnest Montbrió, Diego Pazó
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|June 29, 2006
Universal behavior in populations composed of excitable and self-oscillatory elementsDiego Pazó, Ernest Montbrió
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|November 13, 2009
Existence of hysteresis in the Kuramoto model with bimodal frequency distributionsDiego Pazó, Ernest Montbrió
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|February 7, 2007
Time delay in the Kuramoto model with bimodal frequency distributionErnest Montbrió, Diego Pazó, Jürgen Schmidt
Pageof 3

Showing results (1-10 of 21) with videos related to

Sort By:
Pageof 3
Chaos (Woodbury, N.Y.)|April 5, 2003
Using nonisochronicity to control synchronization in ensembles of nonidentical oscillatorsErnest Montbrió, Bernd Blasius
Physical Review Letters|June 30, 2018
Kuramoto Model for Excitation-Inhibition-Based OscillationsErnest Montbrió, Diego Pazó
Physical Review Letters|June 25, 2016
From Quasiperiodic Partial Synchronization to Collective Chaos in Populations of Inhibitory Neurons with DelayDiego Pazó, Ernest Montbrió
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|December 21, 2011
Collective synchronization in the presence of reactive coupling and shear diversityErnest Montbrió, Diego Pazó
Physical Review. E|February 17, 2024
Exact low-dimensional description for fast neural oscillations with low firing ratesPau Clusella, Ernest Montbrió
Physical Review Letters|July 21, 2011
Shear diversity prevents collective synchronizationErnest Montbrió, Diego Pazó
Physical Review Letters|January 7, 2021
Exact Mean-Field Theory Explains the Dual Role of Electrical Synapses in Collective SynchronizationErnest Montbrió, Diego Pazó
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|June 29, 2006
Universal behavior in populations composed of excitable and self-oscillatory elementsDiego Pazó, Ernest Montbrió
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|November 13, 2009
Existence of hysteresis in the Kuramoto model with bimodal frequency distributionsDiego Pazó, Ernest Montbrió
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|February 7, 2007
Time delay in the Kuramoto model with bimodal frequency distributionErnest Montbrió, Diego Pazó, Jürgen Schmidt
Pageof 3