Course - Mathematics 2 - Multivariable calculus and vector analysis - TMA4105
Mathematics 2 - Multivariable calculus and vector analysis
About
About the course
Course content
Curves in space. Functions of several variables. Taylor's theorem in two dimensions, extremal values in several variables, Lagrange multipliers. Double and triple integrals, line and surface integrals. Vector calculus. The theorems of Green, Stokes, and Gauss.
Learning outcome
- Knowledge. The student is able to recognize, understand and apply concepts and methods from multi-variable mathematical analysis, including multiple integrals, line integrals, surface integrals and the integral theorems of vector analysis.
- Skills. The student is able to apply his or her knowledge of multi-variable mathematical analysis to formulate and solve problems in mathematics and the natural sciences/technology, if necessary with the additional aid of mathematical software.
Learning methods and activities
Lectures and compulsory exercises. Information regarding the number of compulsory exercises that must be approved will be listed on the course website at the start of the course. The lectures may be given in English.
Compulsory assignments
- Exercises
Further on evaluation
Grade based on written final written examination. Retake of examination may be given as an oral examination.
Recommended previous knowledge
TMA4100 Mathematics 1 or equivalent.
Course materials
Will be announced at the start of the course.
Credit reductions
Course code | Reduction | From |
---|---|---|
MA1103 | 7.5 sp | |
SIF5005 | 7.5 sp | |
TMA4111 | 3.7 sp | Autumn 2022 |
TMA4121 | 3.7 sp | Autumn 2022 |
Subject areas
- Technological subjects
Contact information
Course coordinator
Lecturers
- Drew Kenneth Heard
- Frode Rønning
- Halvard Olsen Storbugt
- Rune Gjøringbø Haugseng
- Sigrid Grepstad
- Trygve Poppe Oldervoll
Department with academic responsibility
Examination
Examination
Ordinary examination - Spring 2024
School exam
The specified room can be changed and the final location will be ready no later than 3 days before the exam. You can find your room location on Studentweb.