Working with Dynamical Systems

Dynamical systems in physics, chemistry, and biology. Attractors and basin boundaries. Bifurcations of stationary states and periodic orbits. Singular bifurcations and normal forms. Deterministic chaos. Synchronization and control. Dynamics of patterns. Dynamical systems in space

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• Matemática aplicada
• Física
• Mecânica dos fluidos
• Física do plasma
• Mecânica dos fluidos
• Física Matemática

Hopf Bifurcation;nonlinear dynamics;Saddle Node Bifurcation;complex systems;Periodic Orbits;dynamicals systems;Unstable Manifolds;Constructive treatment;Homoclinic Orbit;Mathematical modelling;Hopf Bifurcation Point;Dynamical systems;Amplitude Equations;Local bifurcations;Attraction Basins;Hopf Bifurcation Locus;Slow Manifold;Unstable Orbit;Ordinary Differential Equations;Subcritical Hopf Bifurcation;Stable Stationary State;Stable Manifold;Transcritical Bifurcation;Homoclinic Loop;Chaotic Attractor;Fold Bifurcation;Unstable Periodic Orbits;Cusp Singularity;Global Bifurcations;Bifurcation Point;Mass Action Law;Bifurcation Diagram