240155 Evolutionsgleichungen (V) (SoSe 2025)

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Zunächst werden die Grundlagen der Halbgruppentheorie besprochen. Danach werden konkrete lineare und nichtlineare Evolutionsgleichungen mathematisch analysiert, wie z.B. Wellengleichungen, Schrödingergleichungen, die Korteweg-de Vries Gleichung, oder die Navier-Stokes-Gleichung. Dabei kommen auch Methoden der harmonischen Analysis zum Einsatz.

Requirements for participation, required level

Analysis und lineare Algebra, Maß- und Integrationstheorie, Funktionalanalysis, Partielle Differentialgleichungen, Harmonische Analysis

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Module Course Requirements  
24-M-M3 Mathematics 3 Mathematics 3 Mathematics 3 - Variant 1 Student information
- Graded examination Student information
24-M-P1 Profile Module 1 Profilierung 1 Profilierungsvorlesung (mit Übung) - Typ 1 Student information
24-M-P1a Profile Module 1, Part A Profilierung 1 Teil A Profilierungsvorlesung (mit Übung) - Typ 1 Student information
- Graded examination Student information
24-M-P1b Profile Module 1, Part B Profilierung 1 Teil B Profilierungsvorlesung (mit Übung) - Typ 1 Student information
- Graded examination Student information
24-M-P2 Profile Module 2 Profilierung 2 Profilierungsvorlesung (mit Übungen) - Typ 1 Student information
24-M-PWM Profile Module Economic Mathematics Profilierung Wirtschaftsmathematik Profilierungsvorlesung (mit Übung) - Typ 1 Student information
- Graded examination Student information
24-M-S2-AN Spezialisation Courses in Analysis Spezialisierung 2 - Analysis Masterkurs 2 Analysis - Variante 1 Student information
28-M-SMTP Specialisation in Mathematical and Theoretical Physics Spezialisierung Mathematische und Theoretische Physik Spezialisierungskurs MP-M - Variante 1 Student information
- Graded examination Student information

The binding module descriptions contain further information, including specifications on the "types of assignments" students need to complete. In cases where a module description mentions more than one kind of assignment, the respective member of the teaching staff will decide which task(s) they assign the students.

Degree programme/academic programme Validity Variant Subdivision Status Semester LP  
Studieren ab 50    
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SS2025_240155@ekvv.uni-bielefeld.de
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Last update basic details/teaching staff:
Monday, January 6, 2025 
Last update times:
Tuesday, July 8, 2025 
Last update rooms:
Tuesday, July 8, 2025 
Type(s) / SWS (hours per week per semester)
lecture (V) / 4
Language
This lecture is taught in english
Department
Faculty of Mathematics
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511762571