Purely inseparable coverings of exponent one of the affine plane

DOI10.1016/0022-4049(83)90098-1zbMath0581.14007OpenAlexW2005451849MaRDI QIDQ1068141

Peter Russell, Masayoshi Miyanishi

Publication date: 1983

Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-4049(83)90098-1

zbMATH Keywords

characteristic paffine Zariski surfacespurely inseparable covering of exponent 1

Mathematics Subject Classification ID

Coverings in algebraic geometry (14E20) Special surfaces (14J25)

Related Items (8)

Remarks on rings of constants of derivations II ⋮ Discriminant groups of wild cyclic quotient singularities ⋮ Derivations with only divisorial singularities on rational and ruled surfaces ⋮ Factriality and finiteness properties of subalgebras over which is faithfully flat ⋮ Etale Galois coverings of degree \(p\) of the affine plane ⋮ Finite group scheme actions on the affine plane ⋮ The divisor class group of the surface \(\exp(p^ n\cdot \log Z)=G(X,Y)\) over fields of characteristic \(p>0\) ⋮ Forms of the affine line and their genus

Cites Work

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• Über vierdimensionale Riemannsche Flächen mehrdeutiger analytischer Funktionen von zwei komplexen Veränderlichen. (On four-dimensional Riemann surfaces of many-valued analytic functions of two complex variables)
• Lectures on curves on rational and unirational surfaces
• On affine-ruled rational surfaces
• On Zariski problem
• Affine surfaces containing cylinderlike open sets
• Regular subring of a polynomial ring
• An example related to the affine theorem of Castelnuovo
• Birational endomorphisms of the affine plane
• Unipotent algebraic groups
• On resolutions of cyclic quotient singularities
• Graded subrings of \({\mathbb{C}}[X,Y\)]
• INSEPARABLE MORPHISMS OF ALGEBRAIC SURFACES
• Plane Frobenius Sandwiches
• On unique factorization domains

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