A graduate with a Bachelor's degree in Mathematics from the São Paulo State University "Júlio de Mesquita Filho" (FCT/UNESP Presidente Prudente), she is currently pursuing a Master's degree in Applied Mathematics at the same institution, with a scholarship from the São Paulo Research Foundation (FAPESP).During her undergraduate studies, she participated in the Junior Scientific Initiation Program (PIC) of the Brazilian Mathematical Olympiad (OBMEP), acting as a virtual teacher (ALs), and conducted undergraduate research funded by FAPESP. Her academic background and research activities focus on the Qualitative Theory of Ordinary Differential Equations (ODEs), with an emphasis on the study of continuous nonlinear dynamical systems, stability analysis, limit cycles, and bifurcations, with applications in the mathematical modeling of physical and biological phenomena.He has presented scientific papers at events in the field, such as the FCT-UNESP Mathematics Symposium (SMAT), the National Week of Scientific Initiation of the Brazilian Mathematical Society (SBM), and the XIV Workshop on Dynamical Systems, held at FCT-UNESP, where he presented the poster "The Melnikov method and its application in the study of chaotic behavior in the Duffing oscillator". He also served as a member of the evaluation committee for papers at the 4th Science and Technology Fair of Western São Paulo.He has experience in the use of computational tools for mathematical analysis, particularly the MAPLE software, used for numerical resolution, simulation, construction of phase portraits, and bifurcation analysis. Currently, he is developing master's research funded by FAPESP in the project "Dynamics and bifurcations of differential systems that model memristive electrical circuits", combining theoretical and computational approaches.He is a participant in the Young Researcher Program (JP Research Grant Young Researcher), in the project Averaging theory-based methods for detecting compact invariant manifolds, expanding his work in analytical methods applied to the qualitative study of dynamical systems. (Source: Lattes Curriculum)
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Application of the qualitative theory and bifurcations of ordinary differential equations in the mathematical modeling and analysis of electrical circuits involving the fundamental components of electronics: resistors, capacitors, inductors and memristors. The aim is to study existing mathematical models in the literature in order to contribute to understanding the dynamics and bifurcati…
Study of the Qualitative Theory of Ordinary Differential Equations and its applications in mathematical modeling and analysis of natural phenomena, especially those from Physics, Biology and Engineering. It is intended to study the main mathematical models, which will serve as a tool to fix knowledge and as a basis for the study of new proposed models that do not appear in the literature.…
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