Open algebraic surfaces with \(\bar{\kappa} = \bar{p}_{g} = 0\) and \(\bar{P}_{2} > 0\)

zbMath1244.14026MaRDI QIDQ663535

Hideo Kojima

Publication date: 17 February 2012

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

Full work available at URL: https://projecteuclid.org/euclid.ojm/1326291218

zbMATH Keywords

log Kodaira dimensionnon-complete algebraic surface

Mathematics Subject Classification ID

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

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Structure of open algebraic surfaces. I
• On Iitaka surfaces
• Gorenstein log del Pezzo surfaces of rank one
• Semi-stable curves on algebraic surfaces and logarithmic pluricanonical maps
• On logarithmic K3 surfaces
• Non-complete algebraic surfaces
• Logarithmic Enriques surfaces
• Affine lines on logarithmic \(Q\)-homology planes
• On extremal log Enriques surfaces. II
• On the complete classification of extremal log Enriques surfaces
• Logarithmic Enriques surfaces. II
• Normal algebraic surfaces with trivial tricanonical divisors
• Classification of logarithmic Enriques surfaces with \(\delta=2\)
• Classification of Enriques log surfaces with \(d = 1\)
• Rank one log del Pezzo surfaces of index two
• Del Pezzo and \(K3\) surfaces
• Affine open subsets of algebraic varieties and ample divisors
• OPEN RATIONAL SURFACES WITH LOGARITHMIC KODAIRA DIMENSION ZERO
• NORMAL ALGEBRAIC SURFACES WITH TRIVIAL TWO OR FOUR TIMES OF THE CANONICAL DIVISOR
• Open Algebraic Surfaces
• On the most algebraic K3 surfaces and the most extremal log Enriques surfaces
• Open surfaces of logarithmic Kodaira dimension zero in arbitrary characteristic.

This page was built for publication: Open algebraic surfaces with \(\bar{\kappa} = \bar{p}_{g} = 0\) and \(\bar{P}_{2} > 0\)