OPEN RATIONAL SURFACES WITH LOGARITHMIC KODAIRA DIMENSION ZERO

DOI10.1142/S0129167X99000240zbMath1066.14506OpenAlexW1994221501MaRDI QIDQ2728466

Hideo Kojima

Publication date: 1 August 2001

Published in: International Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s0129167x99000240

Mathematics Subject Classification ID

Rational and ruled surfaces (14J26) Classification of affine varieties (14R05)

Related Items (5)

Eilenberg-MacLane spaces in algebraic surface theory ⋮ Open algebraic surfaces with \(\bar{\kappa} = \bar{p}_{g} = 0\) and \(\bar{P}_{2} > 0\) ⋮ Correction to ``Affine lines on \(\mathbb{Q}\)-homology planes with logarithmic Kodaira dimension \(-\infty\) ⋮ Classification of smooth factorial affine surfaces of Kodaira dimension zero with trivial units ⋮ Structure of affine surfaces \({\mathbb{P}}^2-B\) with \(\overline\kappa \leq 1\)

Cites Work

• Structure of open algebraic surfaces. I
• Gorenstein log del Pezzo surfaces of rank one
• On affine-ruled rational surfaces
• On Zariski problem
• Logarithmic Enriques surfaces
• Affine lines on logarithmic \(Q\)-homology planes
• Almost minimal embeddings of quotient singular points into rational surfaces
• Normal algebraic surfaces with trivial bicanonical divisor
• On the fundamental groups of some open rational surfaces
• Affine open subsets of algebraic varieties and ample divisors
• Singular Del Pezzo surfaces and analytic compactifications of 3-dimensional complex affine space C³
• π₁ OF ELLIPTIC AND HYPERELLIPTIC SURFACES
• A numerical criterion of quasi-abelian surfaces
• Log Sarkisov Program

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