Surfaces with χ = 5,K2 = 9 and a canonical involution
From MaRDI portal
Publication:4643668
DOI10.1080/00927872.2017.1327596zbMath1423.14235arXiv1606.05932OpenAlexW2963352824MaRDI QIDQ4643668
Publication date: 28 May 2018
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1606.05932
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Surfaces with \(K^{2}=2X-2\) and \(p_{g} \geq 5\)
- On the moduli spaces of surfaces of general type. Appendix: Letter of E. Bombieri written to the author
- Surfaces with \(K^{2}=8, p_{g}=4\) and canonical involution
- On deformations of quintic surfaces
- Algebraic surfaces of general type with small \(c^2_1\). I
- Algebraic surfaces of general type with small \(c^2_1\). II
- Algebraic surfaces of general type with small \(c^2_1\). III
- Algebraic surfaces of general type with small \(c^2_1\). IV
- Numerical inequalities for surfaces with canonical map composed with a pencil
- Remarks on the bicanonical map for surfaces of general type
- Remarks on surfaces with \(c_1^2 =2\chi -1\) having non-trivial 2-torsion
- Surfaces of general type with \({K^2}={2\chi}-{1}\)
- The moduli space of even surfaces of general type with \({K^2=8}\), \({p_g=4}\) and \({q=0}\)
- A bound for the orders of the torsion groups of surfaces with \(c_1^2 = 2\chi-1\)
- Canonical models of surfaces of general type
- Surfaces with 𝐾²=7 and 𝑝_{𝑔}=4
- Classical Algebraic Geometry
- Numerical Godeaux surfaces with an involution
- Fibrations of low genus, I
- Algebraic surfaces of general type withK 2=2p g−1,p g≥5
This page was built for publication: Surfaces with χ = 5,K2 = 9 and a canonical involution