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MIT Learn Differential Equations

by MIT OpenCourseWare · 68 videos

Total watch time

16h 26m

at 1× speed · exactly 16 hours, 25 minutes, 48 seconds at 1×

1×16h 25m 48s
1.25×13h 8m 38s
1.5×10h 57m 12s
1.75×9h 23m 19s
2×8h 12m 54s
Average video14m 30s
Longest22m 54s
Shortest2m 53s
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Videos (68)

16h 26m in total · tick what you've watched

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Videos to
Watched
1 Gilbert and Cleve Introduction 2:53 2016-05-06
2 Overview of Differential Equations 14:04 2016-05-06
3 The Calculus You Need 14:48 2016-05-06
4 Response to Exponential Input 13:20 2016-05-06
5 Response to Oscillating Input 15:55 2016-05-06
6 Solution for Any Input 13:59 2016-05-06
7 Step Function and Delta Function 15:41 2016-05-06
8 Response to Complex Exponential 12:51 2016-05-06
9 Integrating Factor for Constant Rate 13:47 2016-05-06
10 Integrating Factor for a Varying Rate 11:23 2016-05-06
11 The Logistic Equation 13:27 2016-05-06
12 The Stability and Instability of Steady States 21:15 2016-05-06
13 Separable Equations 13:07 2016-05-06
14 Second Order Equations 19:20 2016-05-06
15 Forced Harmonic Motion 15:32 2016-05-06
16 Unforced Damped Motion 14:04 2016-05-06
17 Impulse Response and Step Response 16:02 2016-05-06
18 Exponential Response – Possible Resonance 12:20 2016-05-06
19 Second Order Equations with Damping 13:14 2016-05-06
20 Electrical Networks: Voltages and Currents 16:33 2016-05-06
21 Method of Undetermined Coefficients 16:32 2016-05-06
22 An Example of Undetermined Coefficients 15:49 2016-05-06
23 Variation of Parameters 19:22 2016-05-06
24 Laplace Transform: First Order Equation 22:38 2016-05-06
25 Laplace Transform: Second Order Equation 16:31 2016-05-06
26 Laplace Transforms and Convolution 10:29 2016-05-06
27 Pictures of Solutions 21:01 2016-05-06
28 Phase Plane Pictures: Source, Sink, Saddle 18:26 2016-05-06
29 Phase Plane Pictures: Spirals and Centers 13:46 2016-05-06
30 Two First Order Equations: Stability 10:32 2016-05-06
31 Linearization at Critical Points 15:08 2016-05-06
32 Linearization of two nonlinear equations 21:41 2016-05-06
33 Eigenvalues and Stability: 2 by 2 Matrix, A 19:30 2016-05-06
34 The Tumbling Box in 3-D 22:54 2016-05-06
35 The Column Space of a Matrix 12:44 2016-05-06
36 Independence, Basis, and Dimension 13:20 2016-05-06
37 The Big Picture of Linear Algebra 15:57 2016-05-06
38 Graphs 15:27 2016-05-06
39 Incidence Matrices of Graphs 19:51 2016-05-06
40 Eigenvalues and Eigenvectors 19:01 2016-05-06
41 Diagonalizing a Matrix 11:37 2016-05-06
42 Powers of Matrices and Markov Matrices 17:54 2016-05-06
43 Solving Linear Systems 15:48 2016-05-06
44 The Matrix Exponential 15:32 2016-05-06
45 Similar Matrices 14:51 2016-05-06
46 Symmetric Matrices, Real Eigenvalues, Orthogonal Eigenvectors 15:55 2016-05-06
47 Second Order Systems 16:50 2016-05-06
48 Positive Definite Matrices 21:41 2016-05-06
49 Singular Value Decomposition (the SVD) 14:11 2016-05-06
50 Boundary Conditions Replace Initial Conditions 17:03 2016-05-06
51 Laplace Equation 13:17 2016-05-06
52 Fourier Series 16:36 2016-05-06
53 Examples of Fourier Series 13:56 2016-05-06
54 Fourier Series Solution of Laplace's Equation 14:04 2016-05-06
55 Heat Equation 10:48 2016-05-06
56 Wave Equation 15:14 2016-05-06
57 Euler, ODE1 15:22 2016-05-06
58 Midpoint Method, ODE2 6:46 2016-05-06
59 Classical Runge-Kutta, ODE4 9:38 2016-07-28
60 Order, Naming Conventions 5:26 2016-07-28
61 Estimating Error, ODE23 10:37 2016-07-28
62 ODE45 6:47 2016-07-28
63 Stiffness, ODE23s, ODE15s 7:15 2016-07-28
64 Systems of Equations 14:17 2016-07-28
65 The MATLAB ODE Suite 5:35 2016-07-28
66 Tumbling Box 9:52 2016-05-06
67 Predator-Prey Equations 14:17 2016-05-06
68 Lorenz Attractor and Chaos 10:25 2016-07-28

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