240211 Kommutative Algebra (V) (SoSe 2005)
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Contents, comment
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Kommutative Algebra ist die Theorie der kommutativen Ringe und der Moduln ueber solchen Ringen. Sie ist eine wichtige Grundlage der modernen algebraischen Geometrie und der algebraischen Zahlentheorie.
Einige Inhalte:
- Lokalsierung
- Flachheit
- Noethersche Ringe
- Primaerzerlegung
- regulaere Folgen
- regulaere lokale Ringe
Bibliography
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ATIYAH, MACDONALD: Introduction to Commutative Algebra;
MATSUMURA: Commutative ring theory
Teaching staff
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| Frequency | Weekday | Time | Format / Place | Period |
|---|
Subject assignments
| Degree programme/academic programme | Validity | Variant | Subdivision | Status | Semester | LP | |
|---|---|---|---|---|---|---|---|
| Mathematik / Bachelor | (Enrollment until SoSe 2007) | Kern- und Nebenfach | M.M.10 | Wahlpflicht | 5. 6. 7. | scheinfähig HS | |
| Mathematik / Diplom | (Enrollment until SoSe 2008) | SpezSeq | Wahlpflicht | 5. 6. 7. | scheinfähig HS | ||
| Mathematik / Lehramt Sekundarstufe II | B | Wahlpflicht | 5. 6. 7. | scheinfähig HS |
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- Friday, December 11, 2015
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- Thursday, December 16, 2004
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- lecture (V) / 4
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- Faculty of Mathematics
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