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Rene O Medrano-T

Showing results (1-10 of 15) with videos related to

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Chaos (Woodbury, N.Y.)|December 13, 2024
Skeletal structure in domain of periodicity of the forced BrusselatorDariel M Maranhão, Rene O Medrano-T
Chaos (Woodbury, N.Y.)|October 29, 2005
Basic structures of the Shilnikov homoclinic bifurcation scenarioRene O Medrano-T, Murilo S Baptista, Iberê L Caldas
Chaos (Woodbury, N.Y.)|April 2, 2022
Sparsity-driven synchronization in oscillator networksAntonio Mihara, Everton S Medeiros, Anna Zakharova, et al.
Physical Review. E|June 16, 2022
Basin sizes depend on stable eigenvalues in the Kuramoto modelAntonio Mihara, Michael Zaks, Elbert E N Macau, et al.
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|December 31, 2008
Finite-size particles, advection, and chaos: a collective phenomenon of intermittent burstingRene O Medrano-T, Alessandro Moura, Tamás Tél, et al.
Physical Review. E|December 25, 2019
State-dependent vulnerability of synchronizationEverton S Medeiros, Rene O Medrano-T, Iberê L Caldas, et al.
Chaos (Woodbury, N.Y.)|December 13, 2024
Quasiperiodic shrimp-shaped domains in intrinsically coupled oscillatorsSilvio L T de Souza, Antonio M Batista, Rene O Medrano-T, et al.
Chaos (Woodbury, N.Y.)|March 14, 2025
Bifurcations and collective states of Kuramoto oscillators with higher-order interactions and rotational symmetry breakingAntonio Mihara, Célia M Kuwana, Roberto C Budzinski, et al.
Physical Review. E|December 23, 2025
Geometric perspective of linear stability of q-states in finite Kuramoto networks on circulant graphsYashee Sinha, Priya B Jain, Antonio Mihara, et al.
Physical Review. E|June 19, 2025
Complex bifurcation structures in a Hodgkin-Huxley model of thermally sensitive neurons under periodic perturbationBruno R R Boaretto, Paulo R Protachevicz, Matheus Hansen, et al.
Pageof 2

Showing results (1-10 of 15) with videos related to

Sort By:
Pageof 2
Chaos (Woodbury, N.Y.)|December 13, 2024
Skeletal structure in domain of periodicity of the forced BrusselatorDariel M Maranhão, Rene O Medrano-T
Chaos (Woodbury, N.Y.)|October 29, 2005
Basic structures of the Shilnikov homoclinic bifurcation scenarioRene O Medrano-T, Murilo S Baptista, Iberê L Caldas
Chaos (Woodbury, N.Y.)|April 2, 2022
Sparsity-driven synchronization in oscillator networksAntonio Mihara, Everton S Medeiros, Anna Zakharova, et al.
Physical Review. E|June 16, 2022
Basin sizes depend on stable eigenvalues in the Kuramoto modelAntonio Mihara, Michael Zaks, Elbert E N Macau, et al.
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|December 31, 2008
Finite-size particles, advection, and chaos: a collective phenomenon of intermittent burstingRene O Medrano-T, Alessandro Moura, Tamás Tél, et al.
Physical Review. E|December 25, 2019
State-dependent vulnerability of synchronizationEverton S Medeiros, Rene O Medrano-T, Iberê L Caldas, et al.
Chaos (Woodbury, N.Y.)|December 13, 2024
Quasiperiodic shrimp-shaped domains in intrinsically coupled oscillatorsSilvio L T de Souza, Antonio M Batista, Rene O Medrano-T, et al.
Chaos (Woodbury, N.Y.)|March 14, 2025
Bifurcations and collective states of Kuramoto oscillators with higher-order interactions and rotational symmetry breakingAntonio Mihara, Célia M Kuwana, Roberto C Budzinski, et al.
Physical Review. E|December 23, 2025
Geometric perspective of linear stability of q-states in finite Kuramoto networks on circulant graphsYashee Sinha, Priya B Jain, Antonio Mihara, et al.
Physical Review. E|June 19, 2025
Complex bifurcation structures in a Hodgkin-Huxley model of thermally sensitive neurons under periodic perturbationBruno R R Boaretto, Paulo R Protachevicz, Matheus Hansen, et al.
Pageof 2