Remarks on surfaces with \(c_1^2 =2\chi -1\) having non-trivial 2-torsion
From MaRDI portal
Publication:1946850
DOI10.2969/jmsj/06510051zbMath1268.14041arXivmath/0701720OpenAlexW2004708650MaRDI QIDQ1946850
Publication date: 9 April 2013
Published in: Journal of the Mathematical Society of Japan (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0701720
Surfaces of general type (14J29) Deformations of complex structures (32G05) Complete rings, completion (13J10)
Related Items (3)
Surfaces with \(c_1^2 =9\) and \(\chi =5\) whose canonical classes are divisible by 3 ⋮ Surfaces with χ = 5,K2 = 9 and a canonical involution ⋮ Surfaces of general type with \({K^2}={2\chi}-{1}\)
Cites Work
- Unnamed Item
- Algebraic surfaces of general type with \(c^ 2_ 1 =3p_ g -7\)
- On deformations of quintic surfaces
- Tricanonical maps of numerical Godeaux surfaces
- Algebraic surfaces of general type with small \(c^2_1\). I
- Algebraic surfaces of general type with small \(c^2_1\). III
- Algebraic surfaces of general type with small \(c^2_1\). IV
- Remarks on the bicanonical map for surfaces of general type
- On surfaces of general type with \(K^2 = 2\chi-2\) and nontrivial torsion
- On regular surfaces of general type with \(p_g=3\) and non-birational bicanonical map
- The torsion group of a certain numerical Godeaux surface.
- Minimal algebraic surfaces of general type with \(c_1^2=3\), \(p_g=1\) and \(q=0\), which have non-trivial 3-torsion divisors
- A bound for the orders of the torsion groups of surfaces with \(c_1^2 = 2\chi-1\)
- Die Auflösung der rationalen Singularitäten holomorpher Abbildungen
- On rational surfaces I. Irreducible curves of arithmetic genus $0$ or $1$
- Even canonical surfaces with small K2, I
This page was built for publication: Remarks on surfaces with \(c_1^2 =2\chi -1\) having non-trivial 2-torsion