MIT Differential Equations Lectures

1. 20 Derivative Formulas.flv117.66MB
2. 2 Euler's Numerical Method for y'=f(x,y).flv116.87MB
3. 11 Theory of General Second-order Linear Homogeneous ODEs.flv116.36MB
4. 27 Sketching Solutions of 2x2 Homogeneous Linear System with Co.flv116.05MB
5. 4 First-order Substitution Methods.flv115.52MB
6. 9 Solving Second-order Linear ODE's with Constant Coefficients.flv115.02MB
7. 15 Introduction to Fourier Series.flv114.05MB
8. 25 Homogeneous Linear Systems with Constant Coefficients.flv113.09MB
9. 29 Matrix Exponentials.flv112.53MB
10. 8 Continuation.flv112.45MB
11. 19 Introduction to the Laplace Transform.flv109.65MB
12. 31 Non-linear Autonomous Systems.flv108.62MB
13. 30 Decoupling Linear Systems with Constant Coefficients.flv108.35MB
14. 24 Introduction to First-order Systems of ODEs.flv108.27MB
15. 28 Matrix Methods for Inhomogeneous Systems.flv107.89MB
16. 26 Continuation Repeated Real Eigenvalues.flv107.17MB
17. 10 Continuation Complex Characteristic Roots.flv106.76MB
18. 17 Finding Particular Solutions via Fourier Series.flv105.26MB
19. 6 Complex Numbers and Complex Exponentials.flv104.6MB
20. 33 Relation Between Non-linear Systems and First-order ODEs.flv103.77MB
21. 23 Use with Impulse Inputs.flv103.31MB
22. 16 Continuation More General Periods.flv102.14MB
23. 3 Solving First-order Linear ODEs.flv97.22MB
24. 1 The Geometrical View of y'= f(x,y).flv95.48MB
25. 14 Interpretation of the Exceptional Case Resonance.flv93.39MB
26. 5 First-order Autonomous ODEs.flv93.21MB
27. 12 Continuation General Theory for Inhomogeneous ODEs.flv89.9MB
28. 13 Finding Particular Sto Inhomogeneous ODEs.flv89.76MB
29. 32 Limit Cycles.flv86.93MB
30. 22 Using Laplace Transform to Solve ODEs with Discontinuous Inp.flv85.66MB
31. 7 First-order Linear with Constant Coefficients.flv82.7MB
32. 21 Convolution Formula.flv82.38MB