Beyond equilibrium: A dynamical systems approach to learning in games

Related lectures (30)

Covers convex games, their equilibria, and applications in various fields such as traffic and electricity markets.

Delves into chaos and sensitivity in the double pendulum system, exploring unpredictability and exponential divergence of trajectories.

Explores zero-sum games and the minimax theorem in Game Theory, emphasizing optimal strategies.

Explores LP duality in zero-sum games from an economics perspective, emphasizing optimal strategies and decision-making.

Covers the introduction to Quantum Chaos, classical chaos, sensitivity to initial conditions, ergodicity, and Lyapunov exponents.

Covers bidding strategies, Game Theory, Nash equilibrium, system security, ancillary services, and market power in power systems.

Explores Poincaré sections, chaos, and strange attractors in nonlinear physics.

Explores strategic bidding, market power, and Game Theory in power systems, emphasizing optimal bidding strategies and market imperfections.

Explores imperfect competition, cartels, and oligopoly dynamics in markets, analyzing pricing strategies and market outcomes.

Explores Farkas' Lemma, hyperplane separation, combinatorics, and its application in game theory, focusing on penalty kick strategies.

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