Lectures (Video)
- 1. Dot product
- 2. Determinants; cross product
- 3. Matrices; inverse matrices
- 4. Square systems; equations of planes
- 5. Parametric equations for lines and curves
- 6. Kepler's second law
- 7. Review
- 8. Partial derivatives
- 9. Least squares
- 10. Second derivative test
- 11. Differentials; chain rule
- 12. Directional derivative
- 13. Lagrange multipliers
- 14. Non-independent variables
- 15. Partial differential equations
- 16. Double integrals
- 17. Double integrals in polar coordinates
- 18. Change of variables
- 19. Vector fields and line integrals
- 20. Path independence and conservative fields
- 21. Gradient fields and potential functions
- 22. Green's theorem
- 23. Flux; normal form of Green's theorem
- 24. Simply connected regions
- 25. Triple integrals
- 26. Spherical coordinates
- 27. Surface integrals and flux
- 28. Divergence theorem
- 29. Divergence theorem II
- 30. Line integrals in space
- 31. Stokes' theorem
- 32. Stokes' theorem II
- 33. Maxwell's equations
- 34. Final Review
- 35. Final Review (cont.)
Calculus II - Lecture 22
|
Get the Flash Player to view video.
Lecture 22 - Green's theorem
Prof. Denis Auroux
18.02 Multivariable Calculus, Fall 2007 (Massachusetts Institute of Technology: MIT OpenCourseWare) http://ocw.mit.edu Date accessed: 2008-12-23 License: Creative Commons BY-NC-SA |
Lecture Material
To view the lecture material accompanying this lecture in a new window, please click the button below. If necessary, use the vertical or horizontal scrollbar in the new window to view more of the material or you can resize the window.
To download the above lecture material use this link. (Right-click and select Save Target As or Save Link As.)
