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Bifurcation Theory

Program

Introduction to the study of qualitative changes in differential equations and difference equations with parameters. These changes include, for instance, the creation and destruction of equilibrium states, changes in periodic behaviour of solutions, changes in stability and transition to chaotic behaviour. In particular: fold or saddle-node points, pitchforks, higher codimension singularities of equilibria or fixed points; bifurcation at homoclinic cycles; Hopf bifurcation; period doubling; period doubling cascades.
Special classes of dynamical systems may also be treated, for instance differential equations with symmetry or coupled cell systems.

Research and Events

Events

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Defended Theses

  • Measure and randomness in locales
      Raquel Viegas Bernardes (January 2026)
      Jorge Picado
  • Graphs associated to reduced words in classical Weyl groups
      Diogo André Cardoso Conde Soares (January 2026)
      Ricardo Mamede
      José Luís Santos
  • Non-Fickian Keller-Segel models: analytical and numerical study
      Augusto Manuel de Oliveira Fernandes (December 2025)
      José Augusto Ferreira
      Paula Oliveira
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