Transcritical Bifurcations | Nonlinear Dynamics and Chaos
This video is about transcritical bifurcations, and is a continuation to the Bifurcations videos in my Nonlinear Dynamics series. Transcritical bifurcations are bifurcations in which varying a parameter causes two fixed points to fuse and become a half-stable fixed point, after which they switch stability. I also solve an example of a transcritical bifurcation, which ultimately reduces to its normal form. Questions/requests? Let me know in the comments! Pre-reqs: The videos before this one on this playlist: • Nonlinear Dynamics and Chaos Lecture Notes: https://drive.google.com/open?id=1jwI... Patreon: https://www.patreon.com/user?u=4354534 Twitter: / facultyofkhan Special thanks to my Patrons for supporting me at the $5 level or higher: Cesar Garza Daigo Saito Alvin Barnabas Aldo Mendes Martins Yenyo Pal Lisa Bouchard Richard Mcnair Patapom Bernardo Marques Jacob Soares Otar Kemularia

Supercritical and Subcritical Pitchfork Bifurcations | Nonlinear Dynamics and Chaos

Saddle-Node Bifurcation Explained (Strogatz Ch. 3) | Bifurcations Part 1

Introduction to Nonlinear Dynamics

Introducing Bifurcations: The Saddle Node Bifurcation

Transcritical Bifurcations - Dynamical Systems | Lecture 7

Logistic Map Explained (Strogatz Ch. 10): Period-Doubling Route to Chaos | Part 1

Analyzing Fixed Points and Phase Portraits of a 2-D Dynamical System | Nonlinear Dynamics

Hopf Bifurcations - Dynamical Systems | Lecture 26

Bifurcations in 2D Explained (Strogatz Chapter 8): Saddle-Node and Pitchfork

Bifurcation Theory

Unbelievable Smart Worker & Hilarious Fails | Construction Compilation #8 #adamrose #smartworkers

Bifurcations and bifurcation diagrams

Pitchfork Bifurcations - Dynamical Systems | Lecture 8

MAE5790-1 Course introduction and overview

Türkei – USA Highlights | Gruppe D, FIFA WM 2026 | sportstudio

Topics in Dynamical Systems: Fixed Points, Linearization, Invariant Manifolds, Bifurcations & Chaos

Hopf Bifurcation: Birth of a Limit Cycle from a Fixed Point (2D Bifurcations Part 2)

