Difference between revisions of "Multivariable calculus"
Jump to navigation
Jump to search
(more) |
(still better) |
||
| Line 13: | Line 13: | ||
**[[surface integral]] | **[[surface integral]] | ||
**[[Green's Theorem]] | **[[Green's Theorem]] | ||
| + | ***solving integrals split into separate expressions for ''dx'' and ''dy'' | ||
**[[Stoke's Theorem]] | **[[Stoke's Theorem]] | ||
**[[Divergence Theorem]] | **[[Divergence Theorem]] | ||
*[[multiple integrals]] | *[[multiple integrals]] | ||
| + | **substitution | ||
**[[curvilinear coordinates]] | **[[curvilinear coordinates]] | ||
*[[Maxima]] | *[[Maxima]] | ||
| Line 24: | Line 26: | ||
**[[differentiability]] | **[[differentiability]] | ||
**[[L'Hopital's Rule]] | **[[L'Hopital's Rule]] | ||
| + | **partial derivatives | ||
| + | **[[Jacobian]] | ||
*sequences | *sequences | ||
**[[Taylor Series]] | **[[Taylor Series]] | ||
Revision as of 14:50, January 9, 2010
Multivariable calculus is a college-level topic of study that typically includes:
- Vector space
- equations of planes, finding lines perpendicular to planes
- dot product
- cross product
- Vector fields
- gradient
- divergence
- curl
- line integral
- surface integral
- Green's Theorem
- solving integrals split into separate expressions for dx and dy
- Stoke's Theorem
- Divergence Theorem
- multiple integrals
- substitution
- curvilinear coordinates
- Maxima
- continuity
- limits
- differentiability
- L'Hopital's Rule
- partial derivatives
- Jacobian
- sequences