Technische Universität Ilmenau

Numerical Analysis 2 - Interactive curriculae of TU Ilmenau

The interactive curriculae provide information on the degree programmes offered by the TU Ilmenau.

Please refer to the respective study and examination rules and regulations for the legally binding curricula (Annex Curriculum).

You can find all details on planned lectures and classes in the course catalogue.

Please note that this page is no longer updated. All modules and study plans from PO version 2021 onwards (Bachelor and Master study programs) are now available on the Campus Portal.

module properties Numerical Analysis 2 in degree program Bachelor Technische Kybernetik und Systemtheorie 2013
module number808
examination number2400075
departmentDepartment of Mathematics and Natural Sciences
ID of group 2413 (Numerical Analysis and Information Processing)
module leaderProf. Dr. Hans Babovsky
term summer term only
languageDeutsch und Englisch
credit points4
on-campus program (h)34
self-study (h)86
obligationobligatory module
examoral examination performance, 30 minutes
details of the certificate
link to Moodle course
teacher
signup details for alternative examinations
maximum number of participants
previous knowledge and experienceGrundlagen der Analysis und linearen Algebra (1.-3. FS Mathematik),
Numerische Mathematik I
learning outcomeFach- und Methodenkompetenz
Kennen, Verstehen und Anwenden der fortgeschrittener Theorien und Techniken der Numerischen Mathematik, sachgerechte Implementierung auf dem Computer, numerische Lösung konkreter Probleme
contentLineare Algebra: QR-Zerlegungen, Eigenwert- und Singulärwertprobleme, Verallg. inv. Matr., Ausgleichsprobleme, cg-Verfahren;
Interpolation: Tschebyscheff- Polynome, Hermite- Interpolierende, B-Splines;
Integration: Extrapolationsverfahren, adaptive Methoden
media of instruction and technical requirements for education and examination in case of online participationTafel, Skript, Folien, Beamer, Computer
literature / referencesP. Deuflhard /A. Hohmann: Numerische Mathematik I;
M. Hanke-Bourgeois: Grundlagen der Numerische Mathematik und des Wissenschaftlichen Rechnens
evaluation of teaching