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Instituto de Matemática e Estatística - Universidade Federal de Goiás - Rua Jacarandá, Campus Samambaia, CP 74690-900, Goiânia/GO - Brazil


Rodrigo Donizete Euzébio

Office 228 - IME/UFG
euzebio at ufg.br
Phone +55 62 35211153

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Research               Publications               Mentoring               Teaching               More



In this page you found some informations about my research and teaching activities, among other contents around the dynamical system's world.

I am a member of the Dynamical Systems' Group (GSD) at Federal University of Goiás. See more in the GSD webpage and meet other GSD members group.

You can found some indicators and plataforms concerning my activities above, as well as news and forthcoming events.



Lattes        ResearcherID        ORCID        Citations        ResearchGate        MathSciNet        BV Fapesp



IME              PPG - IME              gsd4              Rodrigo


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  • Advances in Qualitative Theory of Differential Equations

    June 17 - 21

    The main objective of this conference is to show the recent developments in qualitative theory of differential equations, especially in low dimension, and their applications to different branches of science. Thus, lectures will be devoted to current topics in bifurcation theory, Abelian integrals, control on the number of periodic orbits, Hilbert 16th problem, oscillations of the time function, Abel equations, integrability and related topics.

    It is planned the participation of around 50 researchers. The event aims to create a relaxed atmosphere, with few lectures and free time between them for fruitful discussions.


  • X Oficina de Sistemas Dinâmicos

    July 01 - 04

    O principal objetivo da OSD é reunir pesquisadores e alunos de pós-graduação (mestrado e doutorado) que se dedicam à pesquisa em Teoria Qualitativa e Geométrica das Equações Diferenciais, buscando formar e intensificar um elo permanente e produtivo entre os pesquisadores e estudantes envolvidos.


  • Workshop on new trends in polynomial differential systems

    September 01 - 08

    Polynomial vector fields occur in many areas of applied mathematics such as for example in population dynamics, chemistry, electrical circuits, neural networks, shock waves, laser physics, hydrodynamics, etc. They are also important from the theoretical point of view. Three problems about these systems stated more than one hundred years ago are still open. Theoretical developments in this area of research are bound to shed light on these very hard open problems and have an impact on applications. In recent years a number of new significant results were obtained on families of polynomial vector fields. The goal of this workshop is to focus on these new developments, facilitate scientific exchanges and stimulate further activity in this growing area of research.

    Some of the points which will be discussed are the following:

    1. The algebraic invariant theory of polynomial differential systems.
    2. Integrability of polynomial differential systems.
    3. Algorithms for effective computations of algebraic and geometric properties of polynomial vector fields.
    4. Hilbert’s 16th problem.
    5. Counting problems on particular solutions of polynomial vector fields.
    6. Singular perturbations problems occurring in planar slow-fast systems.


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