Lectures related to Attractor | EPFL Graph Search

Explores shell components in transcendental parameter planes and attracting cycles.

Explores stability in ODEs, including error checks, equilibrium points, and global attractors, with a focus on numerical schemes like Euler's method.

Covers the harmonic responses of systems to non-harmonic signals.

Explores Gibbs measures for hyperbolic attractors, including T-invariant probability measures and perturbations of the CAT map.

Covers small scale stability in gradient systems, focusing on trajectory properties and equilibrium point attraction.

Explores the synchronization and coupling of circadian and cell cycles, focusing on dynamics, predictions, and organ-specific time.

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

Covers non-escaping points of Zorich maps, including attracting fixed points and Cantor bouquets.

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

Explores thermodynamic formalism for weakly coarse expanding dynamical systems, covering equilibrium states, visual metrics, and symbolic coding.

Covers chaos properties, focusing on Lyapunov exponents and their role in chaotic dynamics and predictability.

Explores bifurcation, fractals, Julia sets, Mandelbrot set, and self-similarity in complex dynamical systems.

Explores attractors and their stability in dynamical systems, including fixed points, periodic orbits, and chaotic attractors.

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

Explores small scale stability in gradient systems, analyzing trajectories and attractors in phase space.

Covers the renormalization of Hénon maps with zero entropy, focusing on integrable systems and attractors.

Covers fluid dynamics instabilities, turbulence, stability of airplanes, and key concepts.

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

Delves into renormalization, fractals, and strange attractors, exploring the properties of countable and uncountable sets.

Covers small scale stability at equilibrium points in dynamical systems for engineers.