| Uitgebreide vaknaam |
Algebraic Structures |
| Leerdoelen |
(a) This course unit aims to provide students with knowledge and understanding of the abstract notions ‘ring’ and ‘field’.
The student is able to recognize, analyse, and calculate with examples.
(b) The second aim is for students to acquire skills in reproducing and designing proofs relevant in this theory. |
| Omschrijving |
The course introduces rings, ideals and homomorphisms, plus field theory (finite fields, extensions, automorphisms). These are the underlying structures used in e.g., number theory and the theory of polynomials. |
| Uren per week |
|
| Onderwijsvorm |
Hoorcollege (LC), Werkcollege (T)
|
| Toetsvorm |
Schriftelijk tentamen (WE)
(Final mark equals the grade for the final exam.)
|
| Vaksoort |
bachelor
|
| Coördinator |
prof. dr. C. Salgado Guimarães da Silva
|
| Docent(en) |
prof. dr. C. Salgado Guimarães da Silva
|
| Verplichte literatuur |
| Titel |
Auteur |
ISBN |
Prijs |
| Algebraic Structures 2017 |
Jaap Top |
|
|
|
| Entreevoorwaarden |
The course unit assumes prior knowledge acquired from Group Theory and Linear Algebra 1 and 2. |
| Opmerkingen |
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| Opgenomen in |
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