Lectures related to Logistic map

Covers the concept of fold bifurcation in dynamical systems, focusing on the saddle-mode behavior.

Explores chaotic maps, fix points, periodic orbits, and intermittent chaos.

Explores Chaos Theory, focusing on the logistic map, periodic orbits, and stability conditions.

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

Explores logistic maps, bifurcations, equilibrium points, and periodic orbits in nonlinear dynamics and chaos.

Covers the introduction to bifurcations in dynamical systems, including examples and theorems.

Explores flip and Andronov-Hopf bifurcations, showing how systems change equilibrium points and stability.

Explores one-dimensional maps, periodic solutions, and bifurcations in dynamical systems.

Explores chaotic maps, fractal dimensions, and strange attractors in dynamical systems.

Delves into Chaos Theory, exploring chaotic systems, sensitivity to initial conditions, and the dynamics of the double pendulum.

Explores the stability of periodic solutions in continuous-time systems using the logistic map and the van der Pol oscillator.

Covers non-linear systems in 2D, focusing on predator-prey models and stability analysis of fixed points.

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

Covers dynamic systems, trajectories, growth models, stability of fixed points, and linearization of models.

Explores chaotic maps, fix points, stability, and Lyapunov exponents in discrete systems, emphasizing their role in determining chaos.

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

Delves into the dynamics of a double pendulum system and how initial conditions affect its behavior.

Explores chaotic systems, fractals, and dimensions in Chaos Theory.

Explores theory and applications of multivariate extremes, emphasizing fitting marginal and dependence models together for accurate estimation.