Course MAT-00-032-K-1
Higher Mathematics: Vector Analysis (for Engineering Students) (2V+1U, 4.0 LP)
Course Type
| SWS | Type | Course Form | CP (Effort) | Presence-Time / Self-Study | |
|---|---|---|---|---|---|
| - | K | Lecture with exercise classes (V/U) | 4.0 CP | 78 h | |
| 2 | V | Lecture | 28 h | ||
| 1 | U | Exercise class/tutorial (in small groups) | 14 h | ||
| (2V+1U) | 4.0 CP | 42 h | 78 h | ||
Basedata
| SWS | 2V+1U |
|---|---|
| CP, Effort | 4.0 CP = 120 h |
| Position of the semester | 1 Sem. in WiSe |
| Level | [1] Bachelor (General) |
| Language | [DE] German |
| Lecturers |
Lecturers of the department Mathematics
|
| Area of study | [MAT-Service] Mathematics for other Departments |
| Livecycle-State | [NORM] Active |
Possible Study achievement
- Verification of study performance: proof of successful participation in the exercise classes (ungraded)
- Details of the examination (type, duration, criteria) will be announced at the beginning of the course.
Contents
- parametrization of curves and surfaces in ℝn,
- computation of surface and (scalar and vectorial) curve integrals in ℝn,
- tangent spaces and differential,
- classic operators on vector fields: div, rot, grad,
- integral theorems of Gauss and Stokes, Green's formulas, applications in ℝ³.
Registration
Registration for the exercise classes via the online administration system URM (https://urm.mathematik.uni-kl.de).
Requirements for attendance (informal)
Modules:
Requirements for attendance (formal)
None
References to Course [MAT-00-032-K-1]
| Module | Name | Context | |
|---|---|---|---|
| [MAT-00-03A-M-1] | Higher Mathematics: Vector Analysis and Differential Equations (for Engineering Students) | P: Obligatory | 2V+1U, 4.0 LP |