Universität Regensburg   IMPRESSUM    DATENSCHUTZ
Fakultät für Mathematik Universität Regensburg
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Blockseminar Learning Algebraic Geometry Through Curves
Semester
WiSe 2026 / 27

Lecturer
Andrea Panontin, Pavel Sechin

Type of course (Veranstaltungsart)
Seminar

German title
Algebraische Geometrie anhand von Kurven lernen

Contents
This is a blockseminar, which will meet daily in the week before the beginning of the winter semester, i.e. 05.10-09.10.

The seminar aims to introduce several fundamental methods and tools of algebraic geometry through the study of algebraic curves.
While some prior exposure to algebraic geometry is recommended, most topics require only one or two standard introductory courses as a prerequisite.

The detailed program will be presented at the preliminary meeting. Throughout the seminar, we will intertwine the development of foundational tools with the study of specific low-genus curves.
Planned topics include:

  • Riemann-Roch and Serre duality for curves,
  • The Riemann-Hurwitz formula,
  • Genus 0 curves and central simple algebras,
  • Elliptic curves and genus 1 curves.

At the request of interested students, further topics may be added, such as curves in positive characteristic, Severi-Brauer varieties, and selected examples of algebraic surfaces.

The preliminary meeting of the seminar is on July 14 (Tuesday), 14.00, in M201.
If you are interested in attending the seminar, but cannot attend the preliminary meeting,
please contact one of the organisers, Andrea Panontin < Andrea.Panontin@ur.de > or Pavel Sechin < Pavel.Sechin@ur.de >.



Time/Date
05.10 - 09.10

Location
M 102

Course homepage
https://elearning.uni-regensburg.de/user/index.php?id=76295
(Disclaimer: Dieser Link wurde automatisch erzeugt und ist evtl. extern)

Registration
  • Registration for course work/examination/ECTS: FlexNow
Course work (Studienleistungen)
  • Presentation: Giving a seminar talk of roughly 90 minutes
Examination (Prüfungsleistungen)
  • Detailed written report of the seminar talk
Modules
BSem, MV, MSem, BSem.2, BSem.3

ECTS
4,5 ECTS
Druckansicht