Skip to main content

Switch to dark mode

Search

Show all results for

Home

Lecture

Dynamical System Theory: Bifurcations

About
Privacy
Disclaimer

Copyright © 2025 EPFL, all rights reserved

Graph Chatbot

Description

This lecture covers the topic of bifurcations in dynamical system theory, focusing on the pitchfork bifurcation. The instructor addresses a sign mistake in the computations and explains the stability of equilibrium points.

This video is available exclusively on Mediaspace for a restricted audience. Please log in to MediaSpace to access it if you have the necessary permissions.

Watch on Mediaspace

Official source

https://mediaspace.epfl.ch/media/0_ozbhqzq8

About this result

This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.

In course

DEMO: id dolor non

Eu elit officia mollit occaecat est nostrud proident. Elit deserunt cupidatat officia consectetur voluptate sunt nostrud. Consectetur qui amet proident esse sit dolore incididunt. Do enim aute dolor id consectetur irure veniam laborum ex esse officia eiusmod laborum enim. Velit commodo non eiusmod mollit.

Instructor

consequat ad elit reprehenderit

Culpa duis commodo reprehenderit elit. Lorem incididunt deserunt laboris qui ex tempor cillum sit eu aliquip eu. Quis ex dolor ex Lorem cupidatat veniam elit. Dolor mollit incididunt esse quis. Magna labore exercitation nulla commodo reprehenderit. Excepteur aute fugiat mollit ea incididunt cillum minim officia non exercitation velit exercitation ad ipsum.

Ontological neighbourhood

Systems science and engineering

Systems theory: Chaos theory

Related lectures (31)

Dynamical Systems: Maps and Stability

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

Equilibrium Points and Bifurcations

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

Introduction to Quantum Chaos

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

Nonlinear Dynamics and Chaos

Covers Hopf bifurcations, pitchfork bifurcations, and the Lorenz system in nonlinear dynamics and chaos.

Nonlinear Dynamics and Chaos

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