Enriques surfaces and a construction of surfaces of general type with \(p_ g=0\)

DOI10.1007/BF02571715zbMath0791.14016OpenAlexW2046475973MaRDI QIDQ1323402

Daniel Naie

Publication date: 7 July 1994

Published in: Mathematische Zeitschrift (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/174613

zbMATH Keywords

Enriques surfacebielliptic surfacesconstruction of surfaces of general typeeven configurationsvanishing geometric genus

Mathematics Subject Classification ID

(K3) surfaces and Enriques surfaces (14J28) Enumerative problems (combinatorial problems) in algebraic geometry (14N10) Elliptic surfaces, elliptic or Calabi-Yau fibrations (14J27) Surfaces of general type (14J29)

Related Items (11)

The classification of surfaces of general type with nonbirational bicanonical map ⋮ Mixed quasi-étale surfaces, new surfaces of general type with \(p_g=0\) and their fundamental group ⋮ Topological methods in moduli theory ⋮ Complex surfaces of general type with \(K^{2} = 3,4\) and \(p_{g} = q = 0\) ⋮ Involutions on surfaces with \(p _{g } = q = 0\) and \(K ^{2} = 3\) ⋮ Involutions on a surface of general type with \(p_{g} = q = 0\), \(K^{2} = 7\) ⋮ Involutions on numerical Campedelli surfaces ⋮ Examples of Mori dream surfaces of general type with \(p_{g} = 0\) ⋮ A new family of surfaces with and ⋮ Surfaces of general type with geometric genus zero: a survey ⋮ Numerical Godeaux surfaces with an involution

Cites Work

• A construction of surfaces with geometric p=1, q=0 and \(2\leq (K^ 2)\leq 8\). Counter examples of the global Torelli theorem
• A simply connected surface of general type with \(p_ g=0\)
• ON KUMMER SURFACES
• Calculating the Fundamental Group of an Orbit Space
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