Absence of the affine lines on the homology planes of general type
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Publication:1210062
DOI10.1215/KJM/1250519486zbMath0794.14017OpenAlexW1492046860MaRDI QIDQ1210062
Masayoshi Miyanishi, Shuichiro Tsunoda
Publication date: 16 May 1993
Published in: Journal of Mathematics of Kyoto University (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1215/kjm/1250519486
Classical real and complex (co)homology in algebraic geometry (14F25) Surfaces and higher-dimensional varieties (14J99)
Related Items (15)
On contractible curves in the complex affine plane ⋮ Smooth Q$\mathbb {Q}$‐homology planes satisfying the negativity conjecture ⋮ On Orevkov's rational cuspidal plane curves ⋮ Exceptional singular \(\mathbb Q\)-homology planes ⋮ Cuspidal curves, minimal models and Zaidenberg's finiteness conjecture ⋮ The Coolidge-Nagata conjecture. I ⋮ A homology plane of general type can have at most a cyclic quotient singularity ⋮ Affine lines on logarithmic \(Q\)-homology planes ⋮ On Veys' conjecture. ⋮ On the logarithmic plurigenera of complements of plane curves ⋮ Some recent results in the area of non-complete algebraic varieties ⋮ Complex planar curves homeomorphic to a line have at most four singular points ⋮ \(Q\)-homology planes as cyclic covers of \(A^{2}\) ⋮ \(\mathbb{A}^1\)-homotopy theory and contractible varieties: a survey ⋮ Structure of affine surfaces \({\mathbb{P}}^2-B\) with \(\overline\kappa \leq 1\)
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