Juarez Azevedo

Dr. Juarez Azevedo


Research Focus & Metrics

Academic Career Length

18Years (2009-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 February 2014 in Journal of Computational and Applied Mathematics
Verified
Journal Article
Closed access
SOSaulo Pomponet Oliveira
Saulo Pomponet Oliveira
JAJuarez Azevedo
Juarez Azevedo

16 March 2012 in International Journal for Numerical Methods in Engineering
Verified
Journal Article
Closed access
PDF file
JAJuarez Azevedo
Juarez Azevedo
MMMárcio A. Murad
Márcio A. Murad
MBMarcio R. Borges
Marcio R. Borges
SOSaulo Pomponet Oliveira
Saulo Pomponet Oliveira

1 December 2018 in Applied Numerical Mathematics
Verified
Journal Article
Closed access
ARAdson M. Rocha
Adson M. Rocha
JAJuarez Azevedo
Juarez Azevedo
SOSaulo Pomponet Oliveira
Saulo Pomponet Oliveira
MCMaicon R. Correa
Maicon R. Correa

1 January 2012 in Communications in Computational Physics
Verified
Journal Article
Closed access
PDF file
JAJuarez Azevedo
Juarez Azevedo
SOSaulo Pomponet Oliveira
Saulo Pomponet Oliveira
A Numerical Comparison Between Quasi-Monte Carlo and Sparse Grid Stochastic Collocation Methods - Volume 12 Issue 4 - Juarez dos Santos Azevedo, Saulo Pomponet Oliveira

3 June 2022 in Applied Numerical Mathematics
Verified
Journal Article
Closed access
JAJuarez Azevedo
Juarez Azevedo

31 October 2018 in PLOS ONE
Verified
Journal Article
Open access
PDF file
AWAna Paula Wyse
Ana Paula Wyse
ASAntonio José Boness Dos Santos
Antonio José Boness Dos Santos
JAJuarez Azevedo
Juarez Azevedo
JLJosenildo Silva De Lima
Josenildo Silva De Lima
JFJairo Rocha De Faria
Jairo Rocha De Faria
Due to recent advances in genetic manipulation, transgenic mosquitoes may be a viable alternative to reduce some diseases. Feasibility conditions are obtained by simulating and analyzing mathematical models that describe the behavior of wild and transgenic populations living in the same geographic area. In this paper, we present a reaction–diffusion model in which the reaction term is a nonlinear function that describes the interaction between wild and transgenic mosquitoes, considering the zygosity, and the diffusive term that represents a nonuniform spatial spreading characterized by a random diffusion parameter. The resulting nonlinear system of partial differential equations is numerically solved using the sequential operator splitting technique, combining the finite element method and Runge-Kutta method. This scheme is numerically implemented considering uncertainty in the diffusion parameters of the model. Several scenarios simulating spatial release strategies of transgenic mosquitoes are analyzed, demonstrating an intrinsic association between the transgene frequency in the total population and the strategy adopted.