Studienhandbuch | Analysis

Inhalt

[ 700ANAL11 ] Subject Analysis

^(*) Unfortunately this information is not available in english.

Workload	Mode of examination	Education level	Study areas	Responsible person	Coordinating university
9 ECTS	Accumulative subject examination	R - Doctoral programme	Mathematics	Walter Zulehner	Johannes Kepler University Linz

Detailed information
Original study plan	Doctoral programme ^(*)Technische Wissenschaften 2012W
Objectives	^(*)Weiterentwicklung von Wissen und Kenntnissen im Fach Analysis in Hinblick auf eine Befähigung zu selbständiger wissenschaftlicher Forschung im Fachbereich Mathematik, beziehungsweise fachliche Vorbereitung auf die Doktorarbeit.
Subject	^(*)Die Lehrinhalte ergeben sich aus den Lehrinhalten der einzelnen Lehrveranstaltungen.

Subordinated subjects, modules and lectures
Subject Other Electives
VL Integral equations and boundary value problems
VL Inverse problems
VL Mathematical methods in continuum mechanics
VL Dynamical systems and chaos
VL Complex variables
SE Seminar for graduate and doctoral students
VL Pseudodifferential operators and Fourier integral operators
VL Spectral theory and distributions
UE Asymptotic methods for differential equations
VL Asymptotic methods for differential equations
UE Representation theory and special functions
VL Representation theory and special functions
UE Distributions and locally convex spaces
VL Distributions and locally convex spaces
UE Dynamical systems and chaos
UE Ergodic theory
VL Ergodic theory
UE Evolution equations
VL Evolution equations
UE Fractals
VL Fractals
UE Free boundary problems
VL Free boundary problems
UE Functional-analytic methods
VL Functional-analytic methods
UE Complex variables
UE Ordinary differential equations and dynamical systems 2
VL Ordinary differential equations and dynamical systems 2
UE Advanced complex variables
VL Advanced complex variables
VL System and parameter identification
UE Integral equations and boundary value problems
UE Inverse problems
UE Classical harmonic analysis
VL Classical harmonic analysis
UE Mathematical methods in electrical engineering
VL Mathematical methods in electrical engineering
UE Mathematical methods in continuum mechanics
UE Mathematical theory of inelastic materials
VL Mathematical theory of inelastic materials
UE Nonlinear integral equations
VL Nonlinear integral equations
UE Nonlinear partial differential equations
VL Nonlinear partial differential equations
UE Operator theory
VL Operator theory
UE Pseudodifferential operators and Fourier integral operators
SE Seminar Analysis
UE Signal and image processing
VL Signal and image processing
UE Singular integrals and potential theory
VL Singular integrals and potential theory
UE Sobolev spaces
VL Sobolev spaces
UE Spectral theory and distributions
VL Special course Analysis (1,5 ECTS)
UE Special course analysis
VL Special course analysis
UE Calculus of variation
VL Calculus of variation