Lectures related to Autonomous system (mathematics)

Explores bistability in genetic networks, analyzing fixed points and stability, phase portraits, and experimental implementation.

Explores nonlinear systems through phase portraits in 2D, focusing on vector fields, isoclines, and trajectories.

Covers linear systems in continuous time, stability analysis, and mass-spring system examples.

Explores absolute stability in autonomous differential equation systems and the properties of equilibrium points and attractors.

Covers phase portraits, eigenvalue decomposition, Jordan decomposition, and stable nodes in non-linear systems.

Explores stability in linear 2D systems, covering fixed points, vector fields, and phase portraits.

Explores limit cycle oscillators, stability, excitability, feedbacks, and fixed points in 2D phase portraits.