activity
20002023
most citedOrbit bifurcations and the scarring of wavefunctions

49 citations · 158 across the 12 of their papers we have counts for

collaborators

13 papers

cond-mat.stat-mech2023★ 7 cited

Mean-field criticality explained by random matrices theory

Roberto da Silva, Heitor C. Fernandes, Eliseu Venites Filho +2

How a system initially at infinite temperature responds when suddenly placed at finite temperatures is a way to check the existence of phase transitions. It has been shown in [R. d…

cond-mat.stat-mech2023

Efficient Computational method using random matrices describing critical thermodynamics

Roberto da Silva, Eliseu Venites, Sandra D. Prado +1

Our research highlights the effectiveness of utilizing matrices akin to Wishart matrices, derived from magnetization time series data under specific dynamics, to elucidate phase tr…

physics.optics2019★ 19 cited

Superextreme Waves Generation in the Linear Regime

Cristian Bonatto, Sandra D. Prado, Fernando L. Metz +3

Extreme or rogue waves are large and unexpected waves appearing with higher probability than predicted by Gaussian statistics. Although their formation is explained by both linear…

stat.AP2019★ 7 cited

A simple study of the correlation effects in the superposition of waves of electric fields: the emergence of extreme events

Roberto da Silva, Sandra D. Prado

In this paper, we study the effects of correlated random phases in the intensity of a superposition of wave-fields. Our results suggest that regardless of whether the phase dis…

physics.class-ph2016★ 4 cited

A new look on the stabilization of inverted pendulum with parametric excitation and large random frequencies: analytical and numerical approaches

Roberto da Silva, Sandra D. Prado, Henrique A. Fernandes

In this paper we explore the stability of an inverted pendulum with generalized parametric excitation described by a superposition of sines with different frequencies and phase…

physics.class-ph2016

Deterministic and stochastic aspects of the stability in an inverted pendulum under a generalized parametric excitation

Roberto da Silva, Sandra D. Prado, Debora E. Peretti

In this paper, we explore the stability of an inverted pendulum under a generalized parametric excitation described by a superposition of cosines with different amplitudes and…