R. O. Medrano-T

An investigation of the parameter space for a family of dissipative mappings.

J. A. Méndez-Bermúdez, E. Leonel, Juliano A. de Oliveira, 2019, Chaos.

The role of extreme orbits in the global organization of periodic regions in parameter space for one dimensional maps

Diogo Ricardo da Costa, E. Leonel, R. O. Medrano-T, 2016 .

Stability in the Kuramoto–Sakaguchi model for finite networks of identical oscillators

R. O. Medrano-T, R. O. Medrano-T., A. Mihara, 2019, Nonlinear Dynamics.

Stability analysis for the Chua circuit with cubic polynomial nonlinearity based on root locus technique and describing function method

R. O. Medrano-T, Ronilson Rocha, 2020 .

State-dependent vulnerability of synchronization.

Tamás Tél, Ulrike Feudel, Iberê L Caldas, 2019, Physical review. E.

Experimental characterization of nonlinear systems: a real-time evaluation of the analogous Chua’s circuit behavior

Ronilson Rocha, Guilherme Lúcio Damião Andrucioli, Guilherme L. D. Andrucioli, 2010 .

Shilnikov homoclinic orbit bifurcations in the Chua's circuit.

I. L. Caldas, M. Baptista, R. O. Medrano-T, 2006, Chaos.

Partial synchronization in the Kuramoto model with attractive and repulsive interactions via the Bellerophon state

R. O. Medrano-T, E. Teichmann, R. O. Medrano-T., 2021, 2105.11117.