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Covers chaotic behavior in complex systems, with applications in various fields and a historical overview of major developments in chaos theory.

Explores fixed point stability, Lyapunov functions, Lotka-Volterra models, and nonlinear dynamics in complex systems.

Introduces equilibrium points and bifurcations in differential equations, discussing their stability and relevance in various contexts.

Covers a Q&A session on analog circuits, focusing on practice exams, filters, oscillators, and feedback structures.

Covers bifurcations, long-term dynamics, logistic map, universality, and correspondence between different maps.