Study guide of JKU Linz
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Overview
All curricula
External tools
KUSSS
Auwea NG
Positionsanzeige
Computational Mathematics
»
Electives
Inhalt
[
404ANAS23
] Subject Analysis
Versionsauswahl
Version
2025W
2023W
2020W
Workload
Mode of examination
Education level
Study areas
Responsible person
Coordinating university
0-31,5 ECTS
Structure
M - Master's programme
Mathematics
Manuel Kauers
Johannes Kepler University Linz
Detailed information
Original study plan
Master's programme Computational Mathematics 2025W
Learning Outcomes
Competences
These result from the subordinate elements
Skills
Knowledge
These result from the subordinate elements
These result from the subordinate elements
Subordinated subjects, modules and lectures
UE Integral Equations and Boundary Value Problems
UE Classical harmonic analysis
VL Classical harmonic analysis
UE Dynamical Systems and Chaos
UE Fractals
VL Fractals
UE Complex Analysis
UE Pseudodifferential Operators and Fourier Integral Operators
VL Pseudodifferential Operators and Fourier Integral Operators
SE Analysis
UE Singular Integrals and Potential Theory
VL Singular Integrals and Potential Theory
VL Special Topics Analysis (1,5 ECTS)
UE Special topics analysis
VL Special topics analysis
