Decomposability of quotients by complex conjugation for rational and Enriques surfaces

DOI10.1016/S0166-8641(96)00174-5zbMath0908.14023arXivdg-ga/9603004OpenAlexW2003396410MaRDI QIDQ1368898

Sergey Finashin

Publication date: 10 March 1999

Published in: Topology and its Applications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/dg-ga/9603004

zbMATH Keywords

four-manifoldsEnriques surfacesquotients by complex conjugationminimal models of real rational surfaces

Mathematics Subject Classification ID

Related Items (2)

Differential topology of quotients of complex surfaces by complex conjugation ⋮ Monodromy groups of real Enriques surfaces

Cites Work

• Quotients by complex conjugation of nonsingular quadrics and cubics in \({\mathbb{P}}^ 3_{{\mathbb{C}}}\) defined over \({\mathbb{R}}\)
• Towards a classification of real algebraic surfaces
• On quotients of real algebraic surfaces in \(\mathbb{C} \mathbb{P}^ 3\)
• Topological classification of real Enriques surfaces
• The quotient space of the complex projective plane under conjugation is a 4-sphere
• The quotient space of \(CP(2)\) by complex conjugation is the 4-sphere
• Rokhlin conjecture and quotients of complex surfaces by complex conjugation.
• On the moduli space of real Enriques surfaces
• A note on 4-dimensional handlebodies
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