Module MA4614-KP05
Numerical methods for partial differential equations (NMPDGKP05)
Duration
1 Semester
Turnus of offer
irregularly
Credit points
5
Course of studies, specific fields and terms:
- Master CLS 2023, optional subject, mathematics
- Bachelor CLS 2023, optional subject, mathematics
- Bachelor CLS 2016, optional subject, mathematics
- Master CLS 2016, optional subject, mathematics
Classes and lectures:
- Numerical methods for partial differential equations (exercise, 1 SWS)
- Numerical methods for partial differential equations (lecture, 2 SWS)
Workload:
- 85 hours private studies and exercises
- 45 hours in-classroom work
- 20 hours exam preparation
Contents of teaching:
- Introduction to the theory of partial differential equations
- Numerics for partial differential equations
- Discretization of initial and boundary value problems
- Numerical approximation schemes
- Error analysis
- Stability and consistency
Qualification-goals/Competencies:
- To impart basic principles of numerics for partial differential equations
- To learn methods of proofs as well as the application of results from numerics for partial differential equations
- Accomplished handling of essential concepts and results as well as of selected advanced topics
Grading through:
- Written or oral exam as announced by the examiner
Responsible for this module:
Teacher:
- Institute for Mathematics
- Prof. Dr. rer. nat. Andreas Rößler
- MitarbeiterInnen des Instituts
Language:
- English, except in case of only German-speaking participants
Notes:
Admission requirements for taking the module:- None (The competencies of the modules listed under 'Requires' are needed for this module, but are not a formal prerequisite)
Admission requirements for participation in module examination(s):
- Successful completion of homework assignments as specified at the beginning of the semester
Module exam(s):
- MA4614-L1: Numerical methods for partial differential equations, written exam (90 min) or oral exam (30 min), 100 % of module grade
Literature will be announced in the lecture.
Last Updated:
22.02.2022