|
Xavier Roulleau - An atlas of K3 surfaces with finite automorphism group
epiga:6286 - Épijournal de Géométrie Algébrique, November 28, 2022, Volume 6 - https://doi.org/10.46298/epiga.2022.6286An atlas of K3 surfaces with finite automorphism groupArticle
We study the geometry of the K3 surfaces $X$ with a finite number automorphisms and Picard number $\geq 3$. We describe these surfaces classified by Nikulin and Vinberg as double covers of simpler surfaces or embedded in a projective space. We study moreover the configurations of their finite set of $(-2)$-curves.
Comment: 95 pages, 80 figures, 1 Table
Source: arXiv.org:2003.08985
Volume: Volume 6
Published on: November 28, 2022
Accepted on: June 21, 2022
Submitted on: April 17, 2020
Keywords: Mathematics - Algebraic Geometry, 14J28
Funding:
- Source : OpenAIRE Graph
- Deep Drug Discovery and Deployment; Funder: Fundação para a Ciência e a Tecnologia, I.P.; Code: PTDC/CCI-BIO/29266/2017
Classifications
Mathematics Subject Classification 20201
Publications
Has review
- 1 zbMATH Open
1 Document citing this article
Consultation statistics
This page has been seen 813 times.
This article's PDF has been downloaded 598 times.