Logarithmic Enriques surfaces

DOI10.1215/kjm/1250519795zbMath0759.14029OpenAlexW1904184818MaRDI QIDQ1181050

D.-Q. Zhang

Publication date: 27 June 1992

Published in: Journal of Mathematics of Kyoto University (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1215/kjm/1250519795

zbMATH Keywords

Cartier divisorminimal resolution of singularitieslogarithmic Enriques surface

Mathematics Subject Classification ID

(K3) surfaces and Enriques surfaces (14J28) Singularities of surfaces or higher-dimensional varieties (14J17)

Related Items (17)

Normal algebraic surfaces with trivial tricanonical divisors ⋮ On the fundamental groups of some open rational surfaces ⋮ Analytic torsion for log-Enriques surfaces and Borcherds product ⋮ Remark on complements on surfaces ⋮ Complements, index theorem, and minimal log discrepancies of foliated surface singularities ⋮ Fano Shimura varieties with mostly branched cusps ⋮ Nonsmoothable group actions on elliptic surfaces ⋮ Birational boundedness of rationally connected Calabi-Yau 3-folds ⋮ Open algebraic surfaces with \(\bar{\kappa} = \bar{p}_{g} = 0\) and \(\bar{P}_{2} > 0\) ⋮ OPEN RATIONAL SURFACES WITH LOGARITHMIC KODAIRA DIMENSION ZERO ⋮ \(K3\) surfaces with non-symplectic automorphisms of prime order. With an appendix by Shigeyuki Kondō ⋮ \(\mathbb A^1\)-equivalence of zero cycles on surfaces. II ⋮ The cone conjecture for Calabi-Yau pairs in dimension 2 ⋮ Classification of non-symplectic automorphisms of order 3 onK3 surfaces ⋮ Mod \(p\) equality theorem for Seiberg-Witten invariants under \(\mathbb Z_p\)-actions ⋮ On extremal log Enriques surfaces. II ⋮ A gap theorem for minimal log discrepancies of noncanonical singularities in dimension three

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