Gorenstein stable surfaces with KX2=1 and pg>0
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Publication:2986643
DOI10.1002/mana.201600090zbMath1388.14104arXiv1511.03238OpenAlexW2912004860MaRDI QIDQ2986643
Sönke Rollenske, Marco Franciosi, Rita Pardini
Publication date: 16 May 2017
Published in: Mathematische Nachrichten (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1511.03238
Related Items (15)
I-surfaces with one T-singularity ⋮ Normal Gorenstein stable log surfaces with (KX + Λ)2 = pg(X, Λ)−1 ⋮ Gorenstein stable surfaces with KX2=1 and χ(OX)=2 ⋮ Geography of minimal surfaces of general type with Z22$\mathbb {Z}_2^2$‐actions and the locus of Gorenstein stable surfaces ⋮ On T‐divisors and intersections in the moduli space of stable surfaces M¯1,3$\overline{\mathfrak {M}}_{1,3}$ ⋮ Simple fibrations in -surfaces ⋮ Unimodal singularities and boundary divisors in the KSBA moduli of a class of Horikawa surfaces ⋮ Gorenstein stable log surfaces with (KX+Λ)2=pg(X,Λ)−1 ⋮ Optimal bounds for T-singularities in stable surfaces ⋮ Open problems ⋮ Canonical rings of Gorenstein stable Godeaux surfaces ⋮ Hodge theory and moduli ⋮ Gorenstein stable surfaces with $K_X^2 = 2$ and $\chi(\mathcal O_X) = 4$ ⋮ Rational configurations in \(K3\) surfaces and simply-connected \(p_g=1\) surfaces with \(K^2=1,2,3,4,5,6,7,8,9\) ⋮ Positivity of vector bundles and Hodge theory
Uses Software
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