Algebraic Number Theory (ΑΛ4): Διαφορά μεταξύ των αναθεωρήσεων
Από Wiki Τμήματος Μαθηματικών
| Γραμμή 98: | Γραμμή 98: | ||
<!-- In order to edit the bibliography, visit the webpage --> | <!-- In order to edit the bibliography, visit the webpage --> | ||
<!-- https://wiki.math.uoi.gr/index.php/%CE%A0%CF%81%CF%8C%CF%84%CF%85%CF%80%CE%BF: | <!-- https://wiki.math.uoi.gr/index.php/%CE%A0%CF%81%CF%8C%CF%84%CF%85%CF%80%CE%BF:MAM116-Biblio --> | ||
{{ | {{MAM116-Biblio}} | ||
Αναθεώρηση της 21:18, 10 Νοεμβρίου 2022
Graduate Courses Outlines - Department of Mathematics
General
| School | School of Science |
|---|---|
| Academic Unit | Department of Mathematics |
| Level of Studies | Graduate |
| Course Code | ΑΛ4 |
| Semester | 2 |
| Course Title | Algebraic Number Theory |
| Independent Teaching Activities | Lectures (Weekly Teaching Hours: 3, Credits: 7.5) |
| Course Type | Special Background |
| Prerequisite Courses | - |
| Language of Instruction and Examinations |
Greek |
| Is the Course Offered to Erasmus Students | Yes (in English) |
| Course Website (URL) | See eCourse, the Learning Management System maintained by the University of Ioannina. |
Learning Outcomes
| Learning outcomes |
The aim of the course is the postgraduate student to reach a good level of theoretical background on topics related to the algebraic number theory. |
|---|---|
| General Competences |
The aim of the course is to empower the postgraduate student to analyse and compose advanced notions of Algebraic number theory. |
Syllabus
Dedekind domains, norm, discriminant, finiteness of class number, Dirichlet unit theorem, quadratic and cyclotomic extensions, quadratic reciprocity, completions and local fields.
Teaching and Learning Methods - Evaluation
| Delivery |
Face-to-face | ||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|
| Use of Information and Communications Technology | - | ||||||||||
| Teaching Methods |
| ||||||||||
| Student Performance Evaluation |
Written exam at the end of semester (obligatory) , problem solving or/and intermediate exams (optional). |
Attached Bibliography
- Milne, James S., Algebraic Number Theory (v3.07), (2017). Available at www.jmilne.org/math/.
- Jarvis Frazer, Algebraic Number Theory, Springer, 2014.