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Description: Lecture slides for UCLA LS 30B, Spring 2020
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LS 30B intro lecture - brief review of LS 30A.ipynb
Mini-Lecture 1 - Periodic functions.ipynb
Mini-Lecture 12 - Behavior of the CO2 ventilation (Mackey–Glass) model.ipynb
Mini-Lecture 14 - Negative feedback and time delay.ipynb
Mini-Lecture 15 - The Hopf bifurcation diagram.ipynb
Mini-Lecture 2 - Attractors, and limit cycle attractors.ipynb
Mini-Lecture 5 - The HPG model.ipynb
Mini-Lecture 5-04 - The defining properties of chaos.ipynb
Mini-Lecture 5-05 - More about sensitive dependence on initial conditions.ipynb
Mini-Lecture 5-06 - The attractor in a chaotic model.ipynb
Mini-Lecture 5-07 - Patterns in chaos.ipynb
Mini-Lecture 5-09 - The chaotic attractor of a 1-variable discrete-time model.ipynb
Mini-Lecture 5-1 - From 2D dynamics to 3D dynamics.ipynb
Mini-Lecture 5-10 - Bifurcations in the discrete-time logistic model.ipynb
Mini-Lecture 5-2 - Discrete-time models of dynamical systems.ipynb
Mini-Lecture 5-3 - Exponential growth in continuous time and discrete time.ipynb
Mini-Lecture 6 - Behavior of the HPG model.ipynb
Mini-Lecture 6-17 - Eigenvalues and eigenvectors.ipynb
Mini-Lecture 6-23 - Exponential growth or decay in multiple dimensions.ipynb
Mini-Lecture 6-29 - Using the new coordinates to visualize the behavior of a linear model.ipynb
Mini-Lecture 6-30 - Complex eigenvalues.ipynb
Mini-Lecture 6-31 - Linear differential equations (continuous time) - The diagonal case.ipynb
Mini-Lecture 6-32 - Linear differential equations (continuous time) - The general case.ipynb
Mini-Lecture 7 - How a limit cycle attractor forms.ipynb
Mini-Lecture 7-03 - The graph of a function f(X,Y).ipynb
Mini-Lecture 7-04 - Linear approximation of a function f(X,Y).ipynb
Mini-Lecture 8 - How a Hopf bifurcation occurs.ipynb
Mini-Lecture 9 - Saturating functions, sigmoid functions, etc.ipynb
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