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20152026
most citedAdaptive Exponential Integrate-and-Fire Model with Fractal Extension

5 citations · 7 across the 11 of their papers we have counts for

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physics.bio-ph2024

Control, bi-stability and preference for chaos in time-dependent vaccination campaign

Enrique C. Gabrick, Eduardo L. Brugnago, Ana L. R. de Moraes +6

In this work, effects of constant and time-dependent vaccination rates on the Susceptible-Exposed-Infected-Recovered-Susceptible (SEIRS) seasonal model are studied. Computing the L…

physics.bio-ph2024★ 2 cited

When climate variables improve the dengue forecasting: a machine learning approach

Sidney T. da Silva, Enrique C. Gabrick, Paulo R. Protachevicz +4

Dengue is a viral vector-borne infectious disease that affects many countries worldwide, infecting around 390 million people per year. The main outbreaks occur in subtropical and t…

physics.bio-ph2024

Impact of periodic vaccination in SEIRS seasonal model

Enrique C. Gabrick, Eduardo L. Brugnago, Silvio L. T. de Souza +6

We study three different strategies of vaccination in a SEIRS (Susceptible--Exposed--Infected--Recovered--Susceptible) seasonal forced model, which are: () continuous vaccinatio…

physics.bio-ph2024★ 5 cited

Adaptive Exponential Integrate-and-Fire Model with Fractal Extension

Diogo L. M. Souza, Enrique C. Gabrick, Paulo R. Protachevicz +6

The description of neuronal activity has been of great importance in neuroscience. In this field, mathematical models are useful to describe the electrophysical behaviour of neuron…

physics.bio-ph2023

Multistability and chaos in SEIRS epidemic model with a periodic time-dependent transmission rate

Eduardo L. Brugnago, Enrique C. Gabrick, Kelly C. Iarosz +4

In this work, we study the dynamics of a SEIRS epidemic model with a periodic time-dependent transmission rate. Emphasizing the influence of the seasonality frequency on the system…

physics.bio-ph2023

Fractal and Fractional SIS model for syphilis data

Enrique C. Gabrick, Elaheh Sayari, Diogo Leonai Marques de Souza +4

This work studies the SIS model extended by fractional and fractal derivatives. We obtain explicit solutions for the standard and fractal formulations; for the fractional case, we…

physics.bio-ph2023

Fractional dynamics and recurrence analysis in cancer model

Enrique C. Gabrick, Matheus R. Sales, Elaheh Sayari +8

In this work, we analyze the effects of fractional derivatives in the chaotic dynamics of a cancer model. We begin by studying the dynamics of a standard model, {\it i.e.}, with in…